Relativistic Rate of Clocks and Stability of the Gravitational Constant G
|
|
- Bartholomew Watkins
- 5 years ago
- Views:
Transcription
1 International Journal for Reearh in Alied Siene & Engineering Tehnology (IJRASET ISSN: -965; IC Value: 45.98; SJ Iat Fator :6.887 Volue 6 Iue I, January 08- Aailable at Relatiiti Rate of Clok and Stability of the Graitational Contant G Arit Sorli, Santanu Kuar Patro, R.N.Patra Foundation of Phyi Intitute, Reearher Id htt://orid.org/ , Sloenia Deartent of Matheati, Berhaur Unierity, Reearher Id- htt://orid.org/ , Odiha, India Deartent of Matheati, Berhaur Unierity, Reearher Id- htt://orid.org/ berhaur, Odiha, India Abtrat: The Introdution of Plank etri in quantu auu odel how that the Lorentz fator and eloity of relatiiti hyial objet are related with the diinihed energy denity of quantu auu in the entre of the relatiiti objet. Ma of a gien hyial objet ha the origin in ariable energy denity of quantu auu whih allow deribing GR relatiiti rate of lok a the henoenon whih ha it hyial origin in inial ariable energy denity of quantu auu. The ain otto of thi aer i to how that the inial ariation of quantu auu energy denity do not influene the ize of graitational ontant G. Keyword: relatiiti rate of lok, Lorentz fator, energy denity of quantu auu, graitational ontant G I. INTRODUCTION Lorentz fator i at the ore of relatiiti hyi. It obiou to ee that ( We'll derie how thi reletiiti fator i related to the hyial roerty of quantu auu on the entre of a gien relatiiti objet. And alo the alue of energy denity of quantu auu in the entre of ret hyial objet with a and oluev i [,,] ( V. So the a and the energy E of a gien hyial objet i related with the diinihed energy denity of quantu auu in it entre a ( E ( V ( (4 V Relatiiti objet i gaining it relatiiti energy and a by taking the energy fro the quantu auu[4]. We an exre abortion of energy with following forula ( (5 V Relatiiti a aue additional diinihing of quantu auu energy denity objet, and i diretly related to the Lorentz fator. Forula (5 an be deeloed a following in the entre of relatiiti hyial IJRASET (UGC Aroed Journal: All Right are Reered 799
2 International Journal for Reearh in Alied Siene & Engineering Tehnology (IJRASET ISSN: -965; IC Value: 45.98; SJ Iat Fator :6.887 Volue 6 Iue I, January 08- Aailable at (6 V i the alue of energy denity of quantu auu in the entre of relatiiti hyial objet. Now the Lorentz fator an be exreed ubjet to the ariable energy denity of quantu auu a (7 ( V Now, one an write following forula for relatiiti rate of lok in SR (8 t 0 t ( V t i the elaed tie in a oing inertial yte (in ae of GPS atellite and t Where, 0 inertial yte (in ae of GPS urfae of the Earth. i the elaed tie in the tationary II. RELATIVISTIC VELOCITY AND VARIABLE ENERGY DENSITY OF QUANTUM VACUUM Fro equation-(7, we an write the following forula (9 ( ( V or, ( or, 4 ( V or, 4 V 4 ( The equation(9 how that the relatiiti eloity an be exreed in ubjet to the eed of light, a, olue of a gien relatiiti objet and diinihed energy denity of quantu auu in the entre of a gien relatiiti objet. III. RELATIVISTIC RATE OF CLOCKS IN GR The forula for relatiiti rate of lok in GR i a following V V (0 t 0 t GMr IJRASET (UGC Aroed Journal: All Right are Reered 800
3 Where, 0 International Journal for Reearh in Alied Siene & Engineering Tehnology (IJRASET ISSN: -965; IC Value: 45.98; SJ Iat Fator :6.887 Volue 6 Iue I, January 08- Aailable at t i elaed at the ditane r fro the entre of tellar objet (in the ae of GPS Earth, G i graitational ontant and t i elaed tie on the tellar objet urfae (in the ae of GPS i the a of the tellar objet (in the ae of GPS Earth, Earth urfae. Alying equation-(4 in forula-(0 we hae, t t0 GrV ( 4 ( Whih how that the relatiiti rate of lok in GR deend on the ariable energy denity of quantu auu. Now, One an alulate energy denity of quantu auu at the oint of where i laed lok whih eaure elaed tie 0.Going away fro the entre of a gien aterial objet energy denity of quantu auu inreae aording to the following forali: [5] 4 ( r R ( where i the a of the aterial objet, r i radiu of the aterial objet and R i the ditane fro the entre of the aterial objet to a gien oint T ( figure. Haing R 0 one get energy denity of quantu auu in the entre of tellar objet. Haing When R r one get energy denity of quantu auu on the urfae of the tellar objet. Haing R one get energy denity of quantu auu in intergalati ety ae far away fro tellar objet whih i. t Figure : Denity of quantu auu in the entre, on the urfae and ditant fro tellar objet IV. RELATIVISTIC RATE OF CLOCKS IS VALID FOR ALL OBSERVERS Relatiiti rate of lok in SR and GR ha origin in ariable energy denity of quantu auu and i alid for all oberer in all inertial yte. GPS yte roe that without any doubt. If inner and outer oberer in SR would exeriene different tie rate of their lok, GPS ould not work. In SR the relatie rate of lok i alid for all oberer. Stationary lok on the train tation run with the ae rate for the tationary oberer on the latfor and for the oing oberer in the train. The ae i alid for oing lok in the train. If thi would not be o, GPS ould not work. SR effet on rate of lok on the atellite i 7 iroeond lower er day (regarding lok on the Earth urfae and GR effet i 45 iroeond fater er day. Thi 8 iroeond differene i alid for all oberer on the atellite and on the Earth urfae. SR effet i aued by the additional diinihing of quantu auu energy denity on the atellite. GR effet i aued by the inreaing of energy denity of quantu auu whih in generally inreae with the ditane fro the gien hyial objet [5]. IJRASET (UGC Aroed Journal: All Right are Reered 80
4 International Journal for Reearh in Alied Siene & Engineering Tehnology (IJRASET ISSN: -965; IC Value: 45.98; SJ Iat Fator :6.887 Volue 6 Iue I, January 08- Aailable at V. VARIABILITY OF ENERGY DENSITY OF QUANTUM VACUUM IS EXTREMELY MINIMAL AND DOES NOT INFLUENCE THE VALUE OF GRAVITATIONAL CONSTANT G. In intergalati ae, denity of DQV ha a alue of lank denity, a The reiou reearh [6] onfir that the alulation of 000 etre denity of DQV i (7tie / in the entre of blak hole with the a of the un with radiu r of The differene between denity of quantu auu in the intertellar ae and in the entre of blak hole i infiniteial. So the alue of graitational ontant G in the intergalati ae far away fro the tellar objet an be exreed with lank unit a l G ( Where t. l denote lank olue, G. t (4 denote the a and t denote the lank tie. SO whih an be rewritten a? Fro the reiou latet reearh [6], it i onfired that the graitational ontant in the entre of blak hole with a of the un, whih i alo alid for all tellar objet a- (5 G (. 4( r d t Where - a of the tellar objet, r- radiu, and d- ditane fro the entre of the tellar objet A. Cae-I: [when d=0] P l The graitational ontant ee to be in the entre of the tellar objet a P e P / (6 B. Cae-II: [when d=r] G (. 4r t The graitational ontant ee to be in the urfae of the tellar objet a (7 G (. r t IJRASET (UGC Aroed Journal: All Right are Reered 80
5 International Journal for Reearh in Alied Siene & Engineering Tehnology (IJRASET ISSN: -965; IC Value: 45.98; SJ Iat Fator :6.887 Volue 6 Iue I, January 08- Aailable at C. Cae- III : [when d=infinity] The graitational ontant in the intergalati ae a G. t (8 where denote the lank denity The alue of graitational ontant in intertellar ae i G The alulation onfir that the alue of G i not hanging. Howeer the reene of tellar objet diinihe denity & energy denity of quantu auu, till the graitational ontant G reain unhanged. Graitational ontant [at Earth and in it influene] Value [alulated] Gequator Gole Gentre of earth G000k aboe the earth Goon-erihelion Goon-ahilion Gun-erihelion Gun-ahelion (Table-: Credit to Arit Sorli et al, Coology of Eintein NOW, DOI: 0.648/j.aj Table- onfir that there i no differene between the alue of G in Equator, ole and entre of the earth. Alo it how that the otion of Sun and oon ha no influene on G. Reent ubliation of Caligiuri i uggeting that alue of graitational ontant i hanging with hanging of denity of quantu auu and i different in the entre of the Earth than on the Earth urfae [0]. Aording to the alulation in thi aer lanet Earth a whih i uh aller than blak hole a annot influene alue of graitational ontant. Our alulation onfir that reene of aie objet in a gien area of quantu auu do not influene alue of graitational ontant. The latet alulation [6]onfir that een in the entre of the blak hole ite of the Sun with the radiu 000 eter graitational ontant G reain unhanged. See alulation of G in at deade hae oe alulation error [6].Different eaureent of graitational ontant G ine 980 hae gien different reult [7,8,9]. The influene of the oeent of the Earth ore on G i exluded. The differene of different eaureent of G i not exliable and reain an oen quetion to be anwered. We rooe in thi artile that tability of G in tie and in different lae on the Earth urfae ould be erified by the exerient where G would be eaured onequently for onth firt day of eah onth in three different lae on the Earth urfae. VI. CONCLUSIONS Lorentz fator i howing the relation between tationary and relatiiti hyial objet. Lorentz fator ha hyial origin in ariable energy denity of quantu auu in the entre of relatiiti objet. Relatiiti hyial objet i additionally aborbing and o additionally diinihing energy denity of quantu auu. Thi effet aue relatiiti energy, relatiiti a and relatie rate of lok. GR relatiiti rate of lok alo ha origin in ariable energy denity of quantu auu. Variable energy IJRASET (UGC Aroed Journal: All Right are Reered 80
6 International Journal for Reearh in Alied Siene & Engineering Tehnology (IJRASET ISSN: -965; IC Value: 45.98; SJ Iat Fator :6.887 Volue 6 Iue I, January 08- Aailable at denity of quantu auu i not influening the alue of graitational ontantg. Reult of lat 0 year of eaureent of graitational ontant how that there i oe eaureent error or either oe trange influene i affeting ot of GN eaureent: The ituation i diturbing learly either oe trange influene i affeting ot G eaureent or, robably ore likely, eaureent of G ine 980 hae unreognized large yteati error. The need for new eaureent i lear []. Oerall aying, we hae rooed in thi artile that the graitational ontant ha a table alue, for whih we hae lanned for the erifiation of thi reult in three different lae on the earth urfae. REFERENCES [] Sorli A, Fialetti D and Magehwaran M. Adaned Relatiity, Unifiation of atter, ae and onioune. NeuroQuantology 06; 4(4: [] Fialetti D and Sorli A. About a three-dienional quantu auu a the ultiate origin of graity, eletroagneti field, dark energy... and quantu behaiour. Ukrainian Journal of Phyi 06; 6(5: 4-4. [] Fialetti, D. Found Phy (06 46: 07. htt://doi.org/0.007/ z [4] Arit Sorli, Magi Magehwaran, Daide Fialetti, Energy - Ma - Graity Theory, Aerian Journal of Modern Phyi. Seial Iue:Inuffiieny of Big Bang Coology. Vol. 5, No. 4-, 06, doi: 0.648/j.aj [5] Fialetti, D. Sorli A. Dynai Quantu Vauu and Relatiity, Annale Phyia, Vol 7 (06. [6] Arit Sorli, Vlad Koroli, Andrei Nitreanu, Daide Fialetti. Coology of Eintein NOW. Aerian Journal of Modern Phyi. Seial Iue: Inuffiieny of Big Bang Coology. Vol. 5, No. 4-, 06,. -5. doi: 0.648/j.aj [7] Gundlah, J. H. Adelberger, E. G., Hekel, B. R. and Swanon, H. E.: New tehnique for eauring Newton ontant G, Phyial Reiew D 54, 56R (996. [8] S. Shlainger, J.H. Gundlah, R.D. Newan, Reent eaureent of the graitational ontant a a funtion of tie, Phy. Re. D 9, 0 (05, arxi: [9] J. D. Anderon, G. Shubert, V. Trible and M. R. Feldan."Meaureent of Newton' graitational ontant and the length of day." EPL 0 (05 000, doi: 0.09/ /0/000. [0] Luigi Maxilian Caligiuri, Graitational Contant G a a Funtion of Quantu Vauu Energy Denity and it Deendene on the Ditane fro Ma, International Journal of Atrohyi and Sae Siene. Seial Iue: Quantu Vauu, Fundaental Arena of the Uniere: Model, Aliation and Peretie. Vol., No. 6-, 04, doi: 0.648/j.ija [] S. Shlainger, J.H. Gundlah, R.D. Newan, Reent eaureent of the graitational ontant a a funtion of tie, Phy. Re. D 9, 0 (05, arxi: IJRASET (UGC Aroed Journal: All Right are Reered 804
Einstein's Energy Formula Must Be Revised
Eintein' Energy Formula Mut Be Reied Le Van Cuong uong_le_an@yahoo.om Information from a iene journal how that the dilation of time in Eintein peial relatie theory wa proen by the experiment of ientit
More informationThe Features For Dark Matter And Dark Flow Found.
The Feature For Dark Matter And Dark Flow Found. Author: Dan Vier, Alere, the Netherland Date: January 04 Abtract. Fly-By- and GPS-atellite reveal an earth-dark atter-halo i affecting the orbit-velocitie
More informationJournal of Theoretics Vol.4-4
Journal of Theoretis ol.4-4 Cherenko s Partiles as Magnetons Dipl. Ing. Andrija Radoić Nike Strugara 3a, 3 Beograd, Yugoslaia Eail: andrijar@eunet.yu Abstrat: The artile will show that the forula for Cherenko
More informationTest of General Relativity Theory by Investigating the Conservation of Energy in a Relativistic Free Fall in the Uniform Gravitational Field
Test of General Relatiity Theory by Inestigating the Conseration of Energy in a Relatiisti Free Fall in the Uniform Graitational Field By Jarosla Hyneek 1 Abstrat: This paper inestigates the General Relatiity
More informationDerivationofThreeModelDynamicsintheSpecialTheoryofRelativity
Global Journal of Siene rontier Researh: A Physis and Sae Siene Volue 8 Issue Version. Year 8 Tye: Double Blind Peer Reiewed International Researh Journal Publisher: Global Journals Online ISSN: 9-66 &
More informationTHE SOLAR SYSTEM. We begin with an inertial system and locate the planet and the sun with respect to it. Then. F m. Then
THE SOLAR SYSTEM We now want to apply what we have learned to the olar ytem. Hitorially thi wa the great teting ground for mehani and provided ome of it greatet triumph, uh a the diovery of the outer planet.
More informationPhysics 20 Lesson 28 Simple Harmonic Motion Dynamics & Energy
Phyic 0 Leon 8 Siple Haronic Motion Dynaic & Energy Now that we hae learned about work and the Law of Coneration of Energy, we are able to look at how thee can be applied to the ae phenoena. In general,
More informationAP Physics Momentum AP Wrapup
AP Phyic Moentu AP Wrapup There are two, and only two, equation that you get to play with: p Thi i the equation or oentu. J Ft p Thi i the equation or ipule. The equation heet ue, or oe reaon, the ybol
More informationTAP 702-6: Binary stars
TAP 702-6: Binary stars Orbiting binary stars: A type of ariable star. This type of ariable star onsists of two stars orbiting around eah other. When the dier star is in front of the brighter one, the
More informationTo determine the biasing conditions needed to obtain a specific gain each stage must be considered.
PHYSIS 56 Experiment 9: ommon Emitter Amplifier A. Introdution A ommon-emitter oltage amplifier will be tudied in thi experiment. You will inetigate the fator that ontrol the midfrequeny gain and the low-and
More informationAnswer keys. EAS 1600 Lab 1 (Clicker) Math and Science Tune-up. Note: Students can receive partial credit for the graphs/dimensional analysis.
Anwer key EAS 1600 Lab 1 (Clicker) Math and Science Tune-up Note: Student can receive partial credit for the graph/dienional analyi. For quetion 1-7, atch the correct forula (fro the lit A-I below) to
More information5.2.6 COMPARISON OF QUALITY CONTROL AND VERIFICATION TESTS
5..6 COMPARISON OF QUALITY CONTROL AND VERIFICATION TESTS Thi proedure i arried out to ompare two different et of multiple tet reult for finding the ame parameter. Typial example would be omparing ontrator
More informationCritical Percolation Probabilities for the Next-Nearest-Neighboring Site Problems on Sierpinski Carpets
Critial Perolation Probabilitie for the Next-Nearet-Neighboring Site Problem on Sierpinki Carpet H. B. Nie, B. M. Yu Department of Phyi, Huazhong Univerity of Siene and Tehnology, Wuhan 430074, China K.
More informationRelativistic energy and mass in the weak field limit
Relativiti enery and a in the weak field liit Serey G. Fedoin PO ox 6488, Sviazeva tr. -79, Per, Ruia -ail: intelli@lit.ru Within the fraework of the ovariant theory of ravitation (CTG) the enery i alulated
More informationTHE BICYCLE RACE ALBERT SCHUELLER
THE BICYCLE RACE ALBERT SCHUELLER. INTRODUCTION We will conider the ituation of a cyclit paing a refrehent tation in a bicycle race and the relative poition of the cyclit and her chaing upport car. The
More informationEther-medium and a new constant on photons radiated
Ether-ediu and a new onstant on hotons radiated DING Jian 1, HU Xiuqin 1 Power Diisions, Integrated Eletroni Systes Lab Co. Ltd, Jinan, China. Deartent of Couter Siene, Qilu Noral Uniersity, Jinan, China.
More informationWhere Standard Physics Runs into Infinite Challenges, Atomism Predicts Exact Limits
Where Standard Phyi Run into Infinite Challenge, Atomim Predit Exat Limit Epen Gaarder Haug Norwegian Univerity of Life Siene Deember, 07 Abtrat Where tandard phyi run into infinite hallenge, atomim predit
More informationChapter 28 Special Relativity
Galilean Relatiity Chapter 8 Speial Relatiity A passenger in an airplane throws a ball straight up. It appears to oe in a ertial path. The law of graity and equations of otion under unifor aeleration are
More informationfiziks Institute for NET/JRF, GATE, IIT JAM, JEST, TIFR and GRE in PHYSICAL SCIENCES CLASSICAL MECHANICS SOLUTIONS
fizis CLASSICAL MECHANICS SOLUTIONS GATE- Q. For the set of all Lorentz transforations with eloities along the x-axis onsider the two stateents gien below: P: If L is a Lorentz transforation then, L -
More informationPHYSICS 211 MIDTERM II 12 May 2004
PHYSIS IDTER II ay 004 Exa i cloed boo, cloed note. Ue only your forula heet. Write all wor and anwer in exa boolet. The bac of page will not be graded unle you o requet on the front of the page. Show
More informationThe Basics of the Special Theory of Relativity
17.2 The aic of the Special Theory of Relatiity Eintein pecial theory of relatiity changed our fundaental undertanding of ditance, tie, and a. He ued hi faou thought experient to illutrate thee new concept.
More informationPractice Midterm #1 Solutions. Physics 6A
Practice Midter # Solution Phyic 6A . You drie your car at a peed of 4 k/ for hour, then low down to k/ for the next k. How far did you drie, and what wa your aerage peed? We can draw a iple diagra with
More information4 Conservation of Momentum
hapter 4 oneration of oentu 4 oneration of oentu A coon itake inoling coneration of oentu crop up in the cae of totally inelatic colliion of two object, the kind of colliion in which the two colliding
More informationTP A.30 The effect of cue tip offset, cue weight, and cue speed on cue ball speed and spin
technical proof TP A.30 The effect of cue tip offet, cue weight, and cue peed on cue all peed and pin technical proof upporting: The Illutrated Principle of Pool and Billiard http://illiard.colotate.edu
More informationMomentum. Momentum. Impulse. Impulse Momentum Theorem. Deriving Impulse. v a t. Momentum and Impulse. Impulse. v t
Moentu and Iule Moentu Moentu i what Newton called the quantity of otion of an object. lo called Ma in otion The unit for oentu are: = oentu = a = elocity kg Moentu Moentu i affected by a and elocity eeding
More information1.1 Speed and Velocity in One and Two Dimensions
1.1 Speed and Velocity in One and Two Dienion The tudy of otion i called kineatic. Phyic Tool box Scalar quantity ha agnitude but no direction,. Vector ha both agnitude and direction,. Aerage peed i total
More informationRelativistic Approach to Circular Motion and Solution to Sagnac Effect
Relativiti Aroah to Cirular Motion and Solution to Sagna Effet Yang-Ho Choi Deartment of Eletrial and Eletroni Engineering Kangwon National Univerity Chunhon, Kangwon-do, -7, South Korea Abtrat: he Sagna
More informationDoppler Effect (Text 1.3)
Doppler Effet (et 1.3) Consider a light soure as a soure sending out a tik eery 1/ν and these tiks are traeling forward with speed. tik tik tik tik Doppler Effet (et 1.3) Case 1. Obserer oing transersely.
More informationCascade Control. 1. Introduction 2. Process examples 3. Closed-loop analysis 4. Controller design 5. Simulink example
Caae Control. Introution. Proe exale 3. Cloe-loo analyi 4. Controller eign. Siulink exale Introution Feebak ontrol» Corretie ation taken regarle of iturbane oure» Corretie ation not taken until after the
More informationSolved problems 4 th exercise
Soled roblem th exercie Soled roblem.. On a circular conduit there are different diameter: diameter D = m change into D = m. The elocity in the entrance rofile wa meaured: = m -. Calculate the dicharge
More informationDerivation of Non-Einsteinian Relativistic Equations from Momentum Conservation Law
Asian Journal of Applied Siene and Engineering, Volue, No 1/13 ISSN 35-915X(p); 37-9584(e) Derivation of Non-Einsteinian Relativisti Equations fro Moentu Conservation Law M.O.G. Talukder Varendra University,
More informationThe Special Theory of Relativity
The Speial Theory of Relatiity Galilean Newtonian Relatiity Galileo Galilei Isaa Newton Definition of an inertial referene frame: One in whih Newton s first law is alid. onstant if F0 Earth is rotating
More informationDeepak Rajput
General quetion about eletron and hole: A 1a) What ditinguihe an eletron from a hole? An) An eletron i a fundamental partile wherea hole i jut a onept. Eletron arry negative harge wherea hole are onidered
More informationAnnouncements. Review: Lorentz & velocity transformations (relativistic version of Galileo) Transformations (in 1D) Some examples
Announeents Reading for Monda: Chapter.6-. First Mid-ter is in das (Feb. 9 th, 7:30p). It will oer Chapters &. Reiew: Lorentz & eloit transforations (relatiisti ersion of Galileo) Transforations (in D)
More informationThe Lorenz Transform
The Lorenz Transform Flameno Chuk Keyser Part I The Einstein/Bergmann deriation of the Lorentz Transform I follow the deriation of the Lorentz Transform, following Peter S Bergmann in Introdution to the
More informationTransformation of Orbital Angular Momentum and Spin Angular Momentum
Aerian Jornal of Matheatis and Statistis 6, 65: 3-6 DOI: 593/jajs6653 Transforation of Orbital Anglar Moent and Spin Anglar Moent Md Tarek Hossain *, Md Shah Ala Departent of Physis, Shahjalal Uniersity
More informationANALYSIS OF A REDUNDANT SYSTEM WITH COMMON CAUSE FAILURES
Dharmvir ingh Vahith et al. / International Journal of Engineering iene and Tehnology IJET ANALYI OF A REDUNDANT YTEM WITH OMMON AUE FAILURE Dharmvir ingh Vahith Department of Mathemati, R.N. Engg. ollege,
More informationThe University of Akron Descriptive Astronomy Department of Physics. 3650: Exam #2 SVD 10/12/17
The Univerity of Akron Decriptive Atronoy Departent of Phyic 3650:130-001 Exa # SVD 10/1/17 1. What phyical quantity i ued to deterine the aount of inertia an object ha? (a) force (b) a (c) weight (d)
More informationTAP 518-7: Fields in nature and in particle accelerators
TAP - : Field in nature and in particle accelerator Intruction and inforation Write your anwer in the pace proided The following data will be needed when anwering thee quetion: electronic charge 9 C a
More informationPhy 212: General Physics II 1/31/2008 Chapter 17 Worksheet: Waves II 1
Phy : General Phyic /3/008 Chapter 7 orkheet: ae. Ethanol ha a denity o 659 kg/ 3. the peed o in ethanol i 6 /, what i it adiabatic bulk odulu? 9 N B = ρ = 8.90x0 ethanol ethanol. A phyic tudent eaure
More informationPhysics of Elemental Space-Time A Theoretical Basis For the New Planck Element Scale
Phyi of Elemental Sae-Time A Theoretial Bai For the New Plank Element Sale Phyi of Elemental Sae-Time A Theoretial Bai For the New Plank Element Sale 1 Brian B.K. in Abtrat Our ae-time i otulated to have
More informationRelativity III. Review: Kinetic Energy. Example: He beam from THIA K = 300keV v =? Exact vs non-relativistic calculations Q.37-3.
Relatiity III Today: Time dilation eamples The Lorentz Transformation Four-dimensional spaetime The inariant interal Eamples Reiew: Kineti Energy General relation for total energy: Rest energy, 0: Kineti
More informationTHE ESSENCE OF QUANTUM MECHANICS
THE ESSENCE OF QUANTUM MECHANICS Capter belongs to te "Teory of Spae" written by Dariusz Stanisław Sobolewski. Http: www.tsengines.o ttp: www.teoryofspae.info E-ail: info@tsengines.o All rigts resered.
More informationStellar Aberration, Relative Motion, and the Lorentz Factor
ong Beah 010 PROCEEDINGS of the NP 1 Stellar berration, Relatie Motion, and the orentz Fator Joseph. Rybzyk 139 Stetson Drie, Chalfont, P 18914-3751 e-mail: jarybzyk@erizon.net Presented are the results
More informationWEIGHTED PRINCIPAL COMPONENT ANALYSIS BASED ON FUZZY CLUSTERING MIKA SATO-ILIC. Received May 12, 2003
Sientiae Mathematiae Japoniae Online, Vol. 10, (2004), 359 368 359 WEIGHTED PRINCIPAL COMPONENT ANALYSIS BASED ON FUZZY CLUSTERING MIKA SATO-ILIC Reeied May 12, 2003 Abtrat. In thi paper, we propoe a weighted
More informationFW Phys 130 G:\130 lecture\130 tests\formulas final03.docx page 1 of 7
FW Phys 13 G:\13 leture\13 tests\forulas final3.dox page 1 of 7 dr dr r x y z ur ru (1.1) dt dt All onseratie fores derie fro a potential funtion U(x,y,z) (1.) U U U F gradu U,, x y z 1 MG 1 dr MG E K
More informationES 247 Fracture Mechanics Zhigang Suo. Applications of Fracture Mechanics
Appliation of Frature Mehani Many appliation of frature mehani are baed on the equation σ a Γ = β. E Young modulu i uually known. Of the other four quantitie, if three are known, the equation predit the
More informationConservation of Energy
Add Iportant Conervation of Energy Page: 340 Note/Cue Here NGSS Standard: HS-PS3- Conervation of Energy MA Curriculu Fraework (006):.,.,.3 AP Phyic Learning Objective: 3.E.., 3.E.., 3.E..3, 3.E..4, 4.C..,
More informationThermodynamic bounds for existence of normal shock in compressible fluid flow in pipes
Anai da Academia Braileira de Ciência (017 89(: 1313-1337 (Annal of the Brazilian Academy of Science Printed erion ISSN 0001-3765 / Online erion ISSN 1678-690 htt://dx.doi.org/10.1590/0001-376501701609
More informationOn the Stationary Convection of Thermohaline Problems of Veronis and Stern Types
Applied Mathemati, 00,, 00-05 doi:0.36/am.00.505 Publihed Online November 00 (http://www.sip.org/journal/am) On the Stationary Convetion of Thermohaline Problem of Veroni and Stern Type Abtrat Joginder
More informationcrown/cap crest α b core/base bedding and/or filter
08a uary of ule Mound Breakwater Deign Equation B oean ide rown/ap ret aror layer, W ay/haror ide DW h firt underlayer h WL toe h t ore/ae eond underlayer B t edding and/or filter Deign Conept/ Proedure
More informationChapter 35. Special Theory of Relativity (1905)
Chapter 35 Speial Theory of Relatiity (1905) 1. Postulates of the Speial Theory of Relatiity: A. The laws of physis are the same in all oordinate systems either at rest or moing at onstant eloity with
More informationModeling of Stress- Strain Curves of Drained Triaxial Test on Sand
Amerian Journal of Alie Sienes 3 (): 8-3, 6 ISSN 546-939 6 Siene Publiations Moeling of Stress- Strain Cures of Draine Triaxial Test on San Awa Al-Karni an Abulhafiz Alshenawy Ciil Engineering Deartment,
More informationJournal o Aerian Siene ;6( obution heat. Parlak and Sahin (6 deined the internal irreeribility by uing entropy prodution and analyzed the eet o the in
Journal o Aerian Siene ;6( Perorane o an Otto engine with oluetri eiieny Rahi Ebrahii, Daood Ghanbarian, Mahoud Reza Tadayon. Departent o Agriulture Mahine Mehani, Shahrekord Unierity, P.O. Box 5, Shahrekord,
More information15 N 5 N. Chapter 4 Forces and Newton s Laws of Motion. The net force on an object is the vector sum of all forces acting on that object.
Chapter 4 orce and ewton Law of Motion Goal for Chapter 4 to undertand what i force to tudy and apply ewton irt Law to tudy and apply the concept of a and acceleration a coponent of ewton Second Law to
More informationRelativistic Analysis of Doppler Effect and Aberration based on Vectorial Lorentz Transformations
Uniersidad Central de Venezuela From the SeletedWorks of Jorge A Frano June, Relatiisti Analysis of Doppler Effet and Aberration based on Vetorial Lorentz Transformations Jorge A Frano, Uniersidad Central
More informationSection J8b: FET Low Frequency Response
ection J8b: FET ow Frequency epone In thi ection of our tudie, we re o to reiit the baic FET aplifier confiuration but with an additional twit The baic confiuration are the ae a we etiated ection J6 of
More informationCircular Motion Problem Solving
iula Motion Poblem Soling Aeleation o a hange in eloity i aued by a net foe: Newton nd Law An objet aeleate when eithe the magnitude o the dietion of the eloity hange We aw in the lat unit that an objet
More informationAnalysis of Feedback Control Systems
Colorado Shool of Mine CHEN403 Feedbak Control Sytem Analyi of Feedbak Control Sytem ntrodution to Feedbak Control Sytem 1 Cloed oo Reone 3 Breaking Aart the Problem to Calulate the Overall Tranfer Funtion
More informationLecture 17: Frequency Response of Amplifiers
ecture 7: Frequency epone of Aplifier Gu-Yeon Wei Diiion of Engineering and Applied Science Harard Unierity guyeon@eec.harard.edu Wei Oeriew eading S&S: Chapter 7 Ski ection ince otly decribed uing BJT
More informationgravity force buoyancy force drag force where p density of particle density of fluid A cross section perpendicular to the direction of motion
orce acting on the ettling article SEDIMENTATION gravity force boyancy force drag force In cae of floating: their i zero. f k V g Vg f A where denity of article denity of flid A cro ection erendiclar to
More informationSound Wave as a Particular Case of the Gravitational Wave
Oen Journal of Acoutic, 1,, 115-1 htt://dx.doi.org/1.436/oja.1.313 Publihed Online Seteber 1 (htt://www.scirp.org/journal/oja) Sound Wave a a Particular ae of the Gravitational Wave Vladiir G. Kirtkhalia
More information24P 2, where W (measuring tape weight per meter) = 0.32 N m
Ue of a 1W Laer to Verify the Speed of Light David M Verillion PHYS 375 North Carolina Agricultural and Technical State Univerity February 3, 2018 Abtract The lab wa et up to verify the accepted value
More informationThermochemistry and Calorimetry
WHY? ACTIVITY 06-1 Thermohemitry and Calorimetry Chemial reation releae or tore energy, uually in the form of thermal energy. Thermal energy i the kineti energy of motion of the atom and moleule ompriing
More informationKey Terms Electric Potential electrical potential energy per unit charge (JC -1 )
Chapter Seenteen: Electric Potential and Electric Energy Key Ter Electric Potential electrical potential energy per unit charge (JC -1 ) Page 1 of Electrical Potential Difference between two points is
More informationEspen Gaarder Haug Norwegian University of Life Sciences January 5, 2017
Einstein ersus FitzGerald, Lorentz, and Larmor Length Contration Einstein s Length Contration is Also Consistent with Anisotropi One-Way Speed of Light Espen Gaarder Haug Norwegian Uniersity of Life Sienes
More informationThe Optimizing of the Passenger Throughput at an Airport Security Checkpoint
Open Journal of Applied Siene, 17, 7, 485-51 http://www.irp.org/journal/ojapp ISSN Online: 165-395 ISSN Print: 165-3917 The Optimizing of the Paenger Throughput at an Airport Seurity Chepoint Xiaoun Mao,
More informationA Simplified Steady-State Analysis of the PWM Zeta Converter
Proeeng of the 3th WSEAS International Conferene on CICUITS A Simplified Steady-State Analyi of the PW Zeta Conerter ELENA NICULESCU *, INA IAA-PUCAU *, AIUS-CISTIAN NICULESCU **, IN PUCAU *** AN AIAN
More informationSecond Law of Motion. Force mass. Increasing mass. (Neglect air resistance in this example)
Newton Law of Motion Moentu and Energy Chapter -3 Second Law of Motion The acceleration of an object i directly proportional to the net force acting on the object, i in the direction of the net force,
More informationPhysics 43 HW 2 Chapter 39 Problems given from 7 th Edition
Physis 3 HW Chater 39 Problems gien from 7 th Edition Problems:, 7,, 9, 1, 0,,, 9, 33, 35, 3, 0, 5,. How fast must a meter stik be moing if its length is measured to shrink to 0.500 m? P39. L = L L Taking
More informationConstrained Single Period Stochastic Uniform Inventory Model With Continuous Distributions of Demand and Varying Holding Cost
Journal of Matemati and Statiti (1): 334-338, 6 ISSN 1549-3644 6 Siene Publiation Contrained Single Period Stoati Uniform Inventory Model Wit Continuou Ditribution of Demand and Varying Holding Cot 1 Hala,
More informationCondensed Matter Physics 2016 Lectures 29/11, 2/1: Superconductivity. References: Ashcroft & Mermin, 34 Taylor & Heinonen, 6.5, , 7.
Condened Matter Phyi 6 Leture 9/ /: Suerondutivity. Attrative eletron-eletron interation. 3 year of uerondutivity 3. BCS theory 4. Ginzburg-Landau theory 5. Meooi uerondutivity 6. Joehon effet Referene:
More informationCopyright 2012 Nelson Education Ltd. Unit 5: Revolutions in Modern Physics U5-13
Unit 5 Reiew, pages 670 677 Knowledge 1. (). () 3. (b) 4. (b) 5. (b) 6. (a) 7. (a) 8. () 9. (b) 10. (a) 11. (b) 1. (d) 13. (a) 14. (a) 15. (b) 16. (b) 17. (b) 18. (b) 19. () 0. True 1. False. Speial relatiity
More informationAstronomy. = k. Phys We now understand HOW the planets move but not WHY they move. Review. Galileo: The Death of the Earth Centered Universe
Phys 8-70 Astronoy Galileo s Apparatus Deutches Museu, Munchen, Gerany To coand the professors of astronoy to confute their own obserations is to enjoin an ipossibility, for it is to coand the to not see
More informationRepresent each of the following combinations of units in the correct SI form using an appropriate prefix: (a) m/ms (b) μkm (c) ks/mg (d) km μn
2007 R. C. Hibbeler. Publihed by Pearon Education, Inc., Upper Saddle River, J. All right reerved. Thi aterial i protected under all copyright law a they currently exit. o portion of thi aterial ay be
More informationMICRO-HYDRO INSTALLATION SIZING CALCULATIONS Jacques Chaurette eng. January 17, 2008
MICRO-HYDRO INSTALLATION SIZING CALCULATIONS Jacque Chaurette eng. January 7, 008 Calculation for micro-hydro ine jet impact elocity are baed on the ame ort of calculation done for pump ytem, except there
More informationIf Y is normally Distributed, then and 2 Y Y 10. σ σ
ull Hypothei Significance Teting V. APS 50 Lecture ote. B. Dudek. ot for General Ditribution. Cla Member Uage Only. Chi-Square and F-Ditribution, and Diperion Tet Recall from Chapter 4 material on: ( )
More informationAli Karimpour Associate Professor Ferdowsi University of Mashhad
LINEAR CONTROL SYSTEMS Ali Karimour Aoiate Profeor Ferdowi Univerity of Mahhad Leture 0 Leture 0 Frequeny domain hart Toi to be overed inlude: Relative tability meaure for minimum hae ytem. ain margin.
More informationMomentum, p = m v. Collisions and Work(L8) Crash! Momentum and Collisions. Conservation of Momentum. elastic collisions
Collisions and Work(L8) Crash! collisions can be ery coplicated two objects bang into each other and exert strong forces oer short tie interals fortunately, een though we usually do not know the details
More informationDISCHARGE MEASUREMENT IN TRAPEZOIDAL LINED CANALS UTILIZING HORIZONTAL AND VERTICAL TRANSITIONS
Ninth International Water Tehnology Conferene, IWTC9 005, Sharm El-Sheikh, Egypt 63 DISCHARGE MEASUREMENT IN TRAPEZOIDAL LINED CANALS UTILIZING HORIZONTAL AND VERTICAL TRANSITIONS Haan Ibrahim Mohamed
More informationSimultaneity. CHAPTER 2 Special Theory of Relativity 2. Gedanken (Thought) experiments. The complete Lorentz Transformation. Re-evaluation of Time!
CHAPTER Speial Theory of Relatiity. The Need for Aether. The Mihelson-Morley Eperiment.3 Einstein s Postulates.4 The Lorentz Transformation.5 Time Dilation and Length Contration.6 Addition of Veloities.7
More informationMOVING OBJECTS OBSERVATION THEORY IN PLACE OF SPECIAL RELATIVITY
Inquiry, ol. 8, no., Deember 007, pp. 4 49 IIGSS Aademi Publisher MOVING OBJECTS OBSERVATION THEORY IN PLACE OF SPECIAL RELATIVITY LI ZIFENG Petroleum Engineering Institute, Yanshan Uniersity, Qinhuangdao,
More informationCHAPTER 24: ELECTROMAGNETIC WAVES
College Phyi Student Manual Chapter 4 CHAPTER 4: ELECTROMAGNETC WAVES 4. MAXWELL S EQUATONS: ELECTROMAGNETC WAVES PREDCTED AND OSERVED. Veriy that the orret value or the peed o light i obtained when nuerial
More informationWave Phenomena Physics 15c
Wave Phenomena Phyi 15 Leture 18 EM Wave in Matter (H&L Setion 9.7) What We Did Lat Time! Reviewed refletion and refration! Total internal refletion i more ubtle than it look! Imaginary wave extend a few
More informationChemistry I Unit 3 Review Guide: Energy and Electrons
Cheitry I Unit 3 Review Guide: Energy and Electron Practice Quetion and Proble 1. Energy i the capacity to do work. With reference to thi definition, decribe how you would deontrate that each of the following
More informationAll Division 01 students, START HERE. All Division 02 students skip the first 10 questions, begin on # (D)
ATTENTION: All Diviion 01 tudent, START HERE. All Diviion 0 tudent kip the firt 10 quetion, begin on # 11. 1. Approxiately how any econd i it until the PhyicBowl take place in the year 109? 10 (B) 7 10
More informationSpecial Relativity Entirely New Explanation
8-1-15 Speial Relatiity Entirely New Eplanation Mourii Shahter mourii@gmail.om mourii@walla.o.il ISRAEL, HOLON 54-54855 Introdution In this paper I orret a minor error in Einstein's theory of Speial Relatiity,
More informationElectromagnetic Theory Prof. Ruiz, UNC Asheville, doctorphys on YouTube Chapter B Notes. Special Relativity. B1. The Rotation Matrix
Eletromagneti Theory Prof. Ruiz, UNC Asheille, dotorphys on YouTube Chapter B Notes. Speial Relatiity B1. The Rotation Matrix There are two pairs of axes below. The prime axes are rotated with respet to
More informationJournal of Physical Mathematics
Journal of Physial Mathematis Researh Artile Artile Journal of Physial Mathematis Makanae, J Phys Math 207, 8: DOI: 0.472/2090-0902.00025 OMICS Open International Aess Verifying Einstein s Time by Using
More informationExample 1. Centripetal Acceleration. Example 1 - Step 2 (Sum of Vector Components) Example 1 Step 1 (Free Body Diagram) Example
014-11-18 Centipetal Aeleation 13 Exaple with full olution Exaple 1 A 1500 kg a i oing on a flat oad and negotiate a ue whoe adiu i 35. If the oeffiient of tati fition between the tie and the oad i 0.5,
More informationIRANIAN JOURNAL OF ELECTRICAL AND COMPUTER ENGINEERING, VOL. 7, NO. 1, WINTER-SPRING M. Rahimi, H. Mokhtari, and Gh.
IRANIAN JOURNAL OF ELECTRICAL AND COMPUTER ENGINEERING VOL. 7 NO. WINTER-SPRING 008 6 A New Atie Method in Damping Poible Reonane in Atie Filter M. Rahimi H. Mokhtari and Gh. Zaarabadi Abtrat Thi paper
More informationPhysics 6C. Special Relativity. Prepared by Vince Zaccone For Campus Learning Assistance Services at UCSB
Physis 6C Speial Relatiity Two Main Ideas The Postulates of Speial Relatiity Light traels at the same speed in all inertial referene frames. Laws of physis yield idential results in all inertial referene
More informationMomentum, p. Crash! Collisions (L8) Momentum is conserved. Football provides many collision examples to think about!
Collisions (L8) Crash! collisions can be ery coplicated two objects bang into each other and exert strong forces oer short tie interals fortunately, een though we usually do not know the details of the
More informationLecture 6. Announcements. Conservation Laws: The Most Powerful Laws of Physics. Conservation Laws Why they are so powerful
Conseration Laws: The Most Powerful Laws of Physics Potential Energy gh Moentu p = + +. Energy E = PE + KE +. Kinetic Energy / Announceents Mon., Sept. : Second Law of Therodynaics Gie out Hoework 4 Wed.,
More informationPHY 171 Practice Test 3 Solutions Fall 2013
PHY 171 Practice et 3 Solution Fall 013 Q1: [4] In a rare eparatene, And a peculiar quietne, hing One and hing wo Lie at ret, relative to the ground And their wacky hairdo. If hing One freeze in Oxford,
More informationRELATIVISTIC DOPPLER EFFECT AND VELOCITY TRANSFORMATIONS
Fundamental Journal of Modern Physics ISSN: 49-9768 Vol. 11, Issue 1, 018, Pages 1-1 This paper is aailable online at http://www.frdint.com/ Published online December 11, 017 RELATIVISTIC DOPPLER EFFECT
More information1-D SEDIMENT NUMERICAL MODEL AND ITS APPLICATION. Weimin Wu 1 and Guolu Yang 2
U-CHINA WORKHOP ON ADVANCED COMPUTATIONAL MODELLING IN HYDROCIENCE & ENGINEERING epteber 9-, Oxford, Miiippi, UA -D EDIMENT NUMERICAL MODEL AND IT APPLICATION Weiin Wu and Guolu Yang ABTRACT A one dienional
More informationOutsourcing Decision Model of Sewage Treatment Based on Emissions Trading
International Buine and Manageent Vol. 3 No.. 36-4 DOI:.3968/j.ib.938483.Z748 ISSN 93-84X[Print] ISSN 93-848[Online] www.anada.net www.anada.org Outouring Deiion Model of Sewage Treatent Baed on Eiion
More informationApplication of Newton s Laws. F fr
Application of ewton Law. A hocey puc on a frozen pond i given an initial peed of 0.0/. It lide 5 before coing to ret. Deterine the coefficient of inetic friction ( μ between the puc and ice. The total
More informationIntuitionistic Fuzzy WI-Ideals of Lattice Wajsberg Algebras
Intern J Fuzzy Mathematial Arhive Vol 15, No 1, 2018, 7-17 ISSN: 2320 3242 (P), 2320 3250 (online) Publihed on 8 January 2018 wwwreearhmathiorg DOI: http://dxdoiorg/1022457/ijfmav15n1a2 International Journal
More information