twenty seven masonry construction: beams & columns Masonry Design Masonry Beam & Wall Design Masonry Design
|
|
- Stuart Anthony
- 6 years ago
- Views:
Transcription
1 ELEENTS O ARCHITECTURAL STRUCTURES: OR, BEHAVIOR, AND DESIGN DR. ANNE NICHOLS SRING 017 lecure weny even monry conrucion: em & column onry Conrucion 1 S009n onry Deign onry Snr Join Commiee ACI, ASCE, TS ASD (+empiricl) liner-elic ree LRD e in 00 reerence y IBC unreinorce llow enion in lexure reinorce - ll enion in eel wll re lo in compreion Inernionl onry Iniue (Brin Trimle) onry Conrucion onry Bem & Wll Deign reinorcemen incree cpciy & uciliy onry Deign i no he yiel re m i he re in he monry STRAIN STRESS grou uni n.. A ε ε m /n m T =A Cm = m ()/ j BIA Teknoe 17 erie ρ = A onry Conrucion 3 onry Conrucion 4 1
2 onry eril uni one, rick, concree lock, cly ile onry eril morr wer, monry cemen, n, lime ype: A S O N W O R K higher rengh 500 pi (ve.) meium high rengh 1800 pi meium rengh 750 pi meium low rengh 350 pi low rengh 75 pi onry Conrucion 5 onry Conrucion 6 onry eril rer grou ill voi n ixe rer prim ue o e rengh, m ire rein onry eril moiure reince wehering inex or rick on n eiling expnion or hrinking rom wer provie conrol join prpe, corner, long wll prpe wih no conrol join onry Conrucion 7 onry Conrucion 8
3 Allowle onry Sree enion - unreinorce only onry Wll enion norml o e join No llowe in SJC coe enion prllel o e join rong uni wek uni onry Conrucion 9 onry Conrucion 10 Allowle onry Sree lexure = 1/3 m (unreinorce) 45 m (reinorce) her, unreinorce monry v = 1. 5 < 10 pi m her, reinorce monry /V 0.5: v = 3. 0 m /V 0.5: v =. 0 m Allowle Reinorcemen Sre enion ) Gre 40 or 50 = 0 ki ) Gre 60 = 3 ki c) Wire join = 30 ki *no llowe incree y 1/3 or cominion wih win & erhquke i eore 011 SJC coe onry Conrucion 11 onry Conrucion 1 3
4 Reinorcemen, grou uni n.. A Σ ou C m : Σ=0: T =A C m = m ()/ SJC: = 0 ki, 3 ki or 30 ki y ype j A = m = A j = ρ i = (llowle) he momen cpciy i limie y he eel j Reinorcemen, m or equilirium: = 0 grou uni ou n.. A T =A C m = m ()/ j m = m j 5 m i m = (llowle) he momen cpciy i limie y he monry SJC =0.33 m jk onry Conrucion 13 onry Conrucion 13 onry Linel iriue lo ringulr or rpezoil Sregy or R lexurl Deign o ize ecion n in reinorcemen in ρ knowing m n y ize ecion or ome ρ < ρ ge k, j = nee o e ize ρj or her lo ge & in nice uni ize reinorcemen (r ize & #): check eign: = A j > = < 0. 5 jk A = j onry Conrucion 14 onry Conrucion 15 4
5 Ulime Srengh Deign LRD like reinorce concree ueul when em her i high improve inelic moel ex. erhquke lo 1 c 0.80 m 1 c T C onry Column n iler mu e reinorce onry Conrucion 16 onry Conrucion 17 onry Column n iler coniere column when /<3 n h/>4 i wih o wll i hickne o wll lener i 8 one ie h/ 5 nee ie eccenriciy my e require onry Conrucion 18 onry Column llowle xil lo 0. 5 A 0. 65A onry Conrucion 19 m h/r 99 h/r > 99 n h = eecive lengh A n = eecive re o monry A = eecive re o column reinorcemen = llowle compreive re in column reinorcemen (leer o 0.4 y or 4 ki) h 1 140r 70r 0. 5 m An 0. 65A h 5
6 onry Wll (unreinorce) llowle xil ree h 70r 5 m 1 5 m 140r h h/r 99 h/r > 99 Deign monry column n wll + h/r < 99 h/r > n h 5 m 1 140r 70r 5 m h 33 m (unreinorce) onry Conrucion 0 onry Conrucion 1 Deign monry column n wll - loing win loing eccenric xil lo virul eccenriciy, e 1 h onry Conrucion e o V w e 1 e o V w e = 1 e w virul eccenriciy Deign monry column n wll wih rer wll reinorcemen uully cener n ineecive onry Conrucion 3 in compreion + provie grou uni n.. A BENDING STRESS AXIAL STRESS m C m = m ()/ = /A /n j T =A or equilirium: = = C m T 6
7 Deign Sep Knowing Lo 1. ume limiing re uckling, xil re, comine re. olve or r, A or S 3. pick ril ecion 4. nlyze ree 5. ecion ok? 6. op when ecion i ok onry Conrucion 4 7
twenty four masonry construction: beams & columns Office Hours Masonry Beam & Wall Design Masonry Design Masonry Standards Joint Committee
ARCHITECTURAL STRUCTURES: FOR, BEHAVIOR, AND DESIGN DR. ANNE NICHOLS SUER 013 lecure weny our Oice Hour link o poed chedule onry conrucion: e & colun www.u.edu onry Conrucion 1 Lecure 4 Archiecurl Srucure
More informationMasonry Design. = calculated compressive stress in masonry f. = masonry design compressive stress f
ARCH 614 Note Set 7.1 S014bn Monry Deign Nottion: A = ne or re A n = net re, equl to the gro re ubtrcting ny reinorceent A nv = net her re o onry A = re o teel reinorceent in onry deign A t = re o teel
More informationAnalysis of Members with Axial Loads and Moments. (Length effects Disregarded, Short Column )
Analyi o emer wih Axial Loa an omen (Lengh ee Diregare, Shor Column ) A. Reaing Aignmen Chaper 9 o ex Chaper 10 o ACI B. reenaion o he INTERACTION DIAGRA or FAILURE ENVELO We have een ha a given eion an
More informationMasonry Design. = calculated compressive stress in masonry f. = masonry design compressive stress f
ARCH 631 Note Set 3.1 F01n Monry Deign Nottion: A = ne or re A n = net re, equl to the gro re utrcting ny reinorceent A nv = net her re o onry A = re o teel reinorceent in onry deign A t = re o teel reinorceent
More information( ) - maximum permissible bending. IJSRD - International Journal for Scientific Research & Development Vol. 4, Issue 01, 2016 ISSN (online):
IJSRD - Inernaional Journal for Scienific Reearch & Developmen Vol. 4, Iue 01, 016 ISSN (online): 31-0613 Dr.N.Arunachalam 1 P.Prakah K.Jayakarhik 3 M.Narmadha 4 1 Profeor & Dean,3 PG Scholar 4 Aociae
More informationBuckling of a structure means failure due to excessive displacements (loss of structural stiffness), and/or
Buckling Buckling of a rucure mean failure due o exceive diplacemen (lo of rucural iffne), and/or lo of abiliy of an equilibrium configuraion of he rucure The rule of humb i ha buckling i conidered a mode
More informationeleven rigid frames: compression & buckling Rigid Frames Rigid Frames Rigid Frames ELEMENTS OF ARCHITECTURAL STRUCTURES: FORM, BEHAVIOR, AND DESIGN
ELEMENTS O RCHITECTURL STRUCTURES: ORM, BEHVIOR, ND DESIGN DR. NNE NICHOLS SRING 018 lecture eleven rigid rmes: compression & uckling Rigid rmes 1 Lecture 11 S009n http:// nisee.erkeley.edu/godden Rigid
More informationALLOWABLE STRESS DESIGN FLOWCHART FOR AISC MANUAL OF STEEL CONSTRUCTION, NINTH EDITION APPENDIX B BEARING STIFFENERS AND TRANSVERSE STIFFENERS DESIGN
ALLOWABLE TRE DEIGN LOWCHART OR AIC MANUAL O TEEL CONTRUCTION, NINTH EDITION APPENDIX B BEARING TIENER AND TRANVERE TIENER DEIGN HEN-YEH CHEN, PH.D. Aug, 1995 All Righs Reserve. No pr o his ook my e reprouce
More informationLecture 5 Buckling Buckling of a structure means failure due to excessive displacements (loss of structural stiffness), and/or
AOE 204 Inroducion o Aeropace Engineering Lecure 5 Buckling Buckling of a rucure mean failure due o exceive diplacemen (lo of rucural iffne), and/or lo of abiliy of an equilibrium configuraion of he rucure
More informationtwenty one concrete construction: materials & beams ELEMENTS OF ARCHITECTURAL STRUCTURES: FORM, BEHAVIOR, AND DESIGN DR. ANNE NICHOLS SPRING 2014
ELEMENTS OF ARCHITECTURAL STRUCTURES: FORM, BEHAVIOR, AND DESIGN DR. ANNE NICHOLS SPRING 2014 lecture twenty one concrete construction: http:// nisee.berkeley.edu/godden materials & beams Concrete Beams
More informationANALYSIS OF SECTION. Behaviour of Beam in Bending
ANALYSIS OF SECTION Behaviour o Beam in Bening Conier a imply upporte eam ujecte to graually increaing loa. The loa caue the eam to en an eert a ening moment a hown in igure elow. The top urace o the eam
More informationExample 1. Examples for walls are available on our Web page: Columns
Portlan Cement Association Page 1 o 9 Te ollowing examples illustrate te esign metos presente in te article Timesaving Design Ais or Reinorce Concrete, Part 3: an Walls, by Davi A. Fanella, wic appeare
More informationRigid Frames - Compression & Buckling
ARCH 614 Note Set 11.1 S014n Rigid Frmes - Compression & Buckling Nottion: A = nme or re d = nme or depth E = modulus o elsticity or Young s modulus = xil stress = ending stress z = stress in the x direction
More informationA typical reinforced concrete floor system is shown in the sketches below.
CE 433, Fall 2006 Flexure Anali for T- 1 / 7 Cat-in-place reinforced concrete tructure have monolithic lab to beam and beam to column connection. Monolithic come from the Greek word mono (one) and litho
More informationSTRUNET CONCRETE DESIGN AIDS
Introtion to Conrete Bem Deign Flow Chrt The onrete em eign low hrt re the ollowing jet: For retnglr em with given imenion: Anlzing the em etion to etere it moment trength n th eining the em etion to e
More informationDrill Bit Hydraulics
Drill i yraulic Aumpion ) Change of preure ue o elevaion i negligible. ) Velociy upream i negligible compare o nozzle. 3) reure ue o fricion i negligible. Δ Δ 8.075 4 E ρvn 0 reure rop acro bi, vn nozzle
More informationModule 5: Two Dimensional Problems in Cartesian Coordinate System
Moule : Two Dimenionl Problem in Crein Coorine Sem Moule/Leon.. SOLUTIONS OF TWODIMENSIONAL PROBLEMS BY THE USE OF POLYNOMIALS Te equion given b will be iie b ereing Air uncion (, ) olnomil. () Polnomil
More informationLaplace Examples, Inverse, Rational Form
Lecure 3 Ouline: Lplce Exple, Invere, Rionl For Announceen: Rein: 6: Lplce Trnfor pp. 3-33, 55.5-56.5, 7 HW 8 poe, ue nex We. Free -y exenion OcenOne Roo Tour will e fer cl y 7 (:3-:) Lunch provie ferwr.
More informationBipartite Matching. Matching. Bipartite Matching. Maxflow Formulation
Mching Inpu: undireced grph G = (V, E). Biprie Mching Inpu: undireced, biprie grph G = (, E).. Mching Ern Myr, Hrld äcke Biprie Mching Inpu: undireced, biprie grph G = (, E). Mflow Formulion Inpu: undireced,
More informationSIMPLIFIED DESIGN MODEL FOR REINFORCED MASONRY
1 h Inernaional Brick an Block Masonry Conference Amseram, July 4-7, 004 SIMPLIFIED DESIGN MODEL FOR REINFORCED MASONRY Carl-Alexaner Graubner 1, Chrisian Glock Absrac In regar o an economic esign of reince
More information6.302 Feedback Systems Recitation : Phase-locked Loops Prof. Joel L. Dawson
6.32 Feedback Syem Phae-locked loop are a foundaional building block for analog circui deign, paricularly for communicaion circui. They provide a good example yem for hi cla becaue hey are an excellen
More informationGROUND 37V 35A / 1000V FOR AUTOMATIC DOOR AC + 24V DC Bridge 35A / 1000V RV COM RYA RYB RTO RT COM RTC AC - Cam Bridge HRB1 HRB2 LIR1 LIR2 RXA RXB
- CUION : hese cables must be 2,5mm² NYF! -180 +180 U V W KU+ KU- 55V GOUND FUL POECED UOM FUE 220V 220V GOUND 2 37 220 K1 K2 K 2 840 840 LCD NK N MLK10 VE-1 NO EX EXO1 EXO2 37V 0 220V 55V 18V P N FO UOMIC
More informationToday s topics. CSE 421 Algorithms. Problem Reduction Examples. Problem Reduction. Undirected Network Flow. Bipartite Matching. Problem Reductions
Today opic CSE Algorihm Richard Anderon Lecure Nework Flow Applicaion Prolem Reducion Undireced Flow o Flow Biparie Maching Dijoin Pah Prolem Circulaion Loweround conrain on flow Survey deign Prolem Reducion
More informationtwenty steel construction: columns & tension members ARCHITECTURAL STRUCTURES: FORM, BEHAVIOR, AND DESIGN DR. ANNE NICHOLS FALL 2013 lecture
ARCHITECTURAL STRUCTURES: FORM, BEHAVIOR, AND DESIGN DR. ANNE NICHOLS Cor-Ten Steel Sculpture By Richard Serra Museum of Modern Art Fort Worth, TX (AISC - Steel Structures of the Everyday) FALL 2013 lecture
More informationSingle Phase Line Frequency Uncontrolled Rectifiers
Single Phae Line Frequency Unconrolle Recifier Kevin Gaughan 24-Nov-03 Single Phae Unconrolle Recifier 1 Topic Baic operaion an Waveform (nucive Loa) Power Facor Calculaion Supply curren Harmonic an Th
More informationLecture 7: The Beam Element Equations.
4.1 Beam Stiffness. A Beam: A long slender structural component generally subjected to transverse loading that produces significant bending effects as opposed to twisting or axial effects. MECH 40: Finite
More informationCharacteristic Function for the Truncated Triangular Distribution., Myron Katzoff and Rahul A. Parsa
Secion on Survey Reserch Mehos JSM 009 Chrcerisic Funcion for he Trunce Tringulr Disriuion Jy J. Kim 1 1, Myron Kzoff n Rhul A. Prs 1 Nionl Cener for Helh Sisics, 11Toleo Ro, Hysville, MD. 078 College
More informationOF hearts. John Kilpatrick. words by Gelett Burgess. for unaccompanied singers SATB
HE knve OF herts John Kilprik wors by Gele Burgess for unompnie singers STB 1997, 2003 John Kilprik Copies h eiion my be me freely, n performnes given. Prin: 17/09/2011. o M T Knve Hers Wors by Gele Burgess
More informationRandomized Perfect Bipartite Matching
Inenive Algorihm Lecure 24 Randomized Perfec Biparie Maching Lecurer: Daniel A. Spielman April 9, 208 24. Inroducion We explain a randomized algorihm by Ahih Goel, Michael Kapralov and Sanjeev Khanna for
More information1.054/1.541 Mechanics and Design of Concrete Structures (3-0-9) Outline 10 Torsion, Shear, and Flexure
.54/.54 Mehani and Deign of Conree Srre Spring 4 Prof. Oral Bkozrk Maahe Inie of ehnolog Oline.54/.54 Mehani and Deign of Conree Srre (3--9) Oline orion, Shear, and Flere orion o Sre diribion on a ro eion
More informationT h e C S E T I P r o j e c t
T h e P r o j e c t T H E P R O J E C T T A B L E O F C O N T E N T S A r t i c l e P a g e C o m p r e h e n s i v e A s s es s m e n t o f t h e U F O / E T I P h e n o m e n o n M a y 1 9 9 1 1 E T
More informationShear in Beams 2. Reinforced Concrete Design. Shear Design Summary. Shear design summary More detail shear design. Shear span Deep beam WSD SDM
Reinfored Conrete Deign Shear in Beam 2 Shear deign mmary More detail hear deign Shear pan Deep beam Mongkol JIRAACHARADET S U R A N A R E E UNIERSITY OF TECHNOLOGY INSTITUTE OF ENGINEERING SCHOOL OF CIIL
More informationEducational version : Bolt Specification. Initial clamping force F = N Number of bolts n = 4 Demand factor k = 50 %
Euctionl version rogrm MDESIG Moule version 11.0 Dte 1.11.2007 roj. r Bolt Specifiction Input t Bolt Specifiction Initil clmping force F 10000 umer of olts n 4 Demn fctor k 50 % Constnt epenent on the
More informationWithdrawal of lag screws in end-grain
Wihrawal of lag crew in en-grain Jørgen L. Jenen 1, ierre Quenneille, Makoo Nakaani 3 ABSTRACT: Glue-in ro hae in recen year gaine populariy a a mean of making iff an rong momenreiing connecion in imber
More informationCity of Rockwall PD-70 PD-5. Feet P STONE CREEK PHASE 7 FINAL PLAT - LOCATION MAP = HANOVER YORK FEATHERSTONE HARVARD
Feet 0 0 0 0 0 HNOVER YORK P0-00 - SONE REEK PHSE FINL PL - LOION MP = FEHERSONE HRVRD PD-0 QUIL RUN REGL LUFF IRELND UDOON OVEY MEMORIL PD- RINY SVNH ity of Rockwall Planning & Zoning Department S. Goliad
More informationFRICTION INCREASE OF SPLICED BARS DUE TO FRP WRAPPING
FRICTION INCREASE OF SPLICED BARS DUE TO FRP WRAPPING Vincenzo GIAMUNDO Ph.D. Suden Deparmen o Srucural Engineering Universiy o Naples Federico II Via Claudio, 21-80125, Naples - Ialy vincenzo.giamundo@unina.i*
More informationProblem Set If all directed edges in a network have distinct capacities, then there is a unique maximum flow.
CSE 202: Deign and Analyi of Algorihm Winer 2013 Problem Se 3 Inrucor: Kamalika Chaudhuri Due on: Tue. Feb 26, 2013 Inrucion For your proof, you may ue any lower bound, algorihm or daa rucure from he ex
More informationColumns and Stability
ARCH 331 Note Set 1. Su01n Columns nd Stilit Nottion: A = nme or re A36 = designtion o steel grde = nme or width C = smol or compression C c = column slenderness clssiiction constnt or steel column design
More informationDC Miniature Solenoids KLM Varioline
DC Miniure Solenoi KLM Vrioline DC Miniure Solenoi Type KLM Deign: Single roke olenoi pulling n puhing, oule roke n invere roke ype. Snr: Zinc ple (opionl: pine / nickel ple) Fixing: Cenrl or flnge mouning.
More informationSmoothing. Backward smoother: At any give T, replace the observation yt by a combination of observations at & before T
Smoohing Consan process Separae signal & noise Smooh he daa: Backward smooher: A an give, replace he observaion b a combinaion of observaions a & before Simple smooher : replace he curren observaion wih
More informationSection P.1 Notes Page 1 Section P.1 Precalculus and Trigonometry Review
Secion P Noe Pge Secion P Preclculu nd Trigonomer Review ALGEBRA AND PRECALCULUS Eponen Lw: Emple: 8 Emple: Emple: Emple: b b Emple: 9 EXAMPLE: Simplif: nd wrie wi poiive eponen Fir I will flip e frcion
More informationAngular Motion, Speed and Velocity
Add Imporan Angular Moion, Speed and Velociy Page: 163 Noe/Cue Here Angular Moion, Speed and Velociy NGSS Sandard: N/A MA Curriculum Framework (006): 1.1, 1. AP Phyic 1 Learning Objecive: 3.A.1.1, 3.A.1.3
More informationa) Tension stresses tension forces b) Compression stresses compression forces c) Shear stresses shear forces
1.5 Basic loadings: Bending and Torsion External forces and internal stresses: a) Tension stresses tension forces ) Compression stresses compression forces c) Shear stresses shear forces Other asic loading
More informationEE 435. Lecture 35. Absolute and Relative Accuracy DAC Design. The String DAC
EE 435 Lecure 35 Absolue and Relaive Accuracy DAC Design The Sring DAC Makekup Lecures Rm 6 Sweeney 5:00 Rm 06 Coover 6:00 o 8:00 . Review from las lecure. Summary of ime and ampliude quanizaion assessmen
More informationTransformations. Ordered set of numbers: (1,2,3,4) Example: (x,y,z) coordinates of pt in space. Vectors
Trnformion Ordered e of number:,,,4 Emple:,,z coordine of p in pce. Vecor If, n i i, K, n, i uni ecor Vecor ddiion +w, +, +, + V+w w Sclr roduc,, Inner do roduc α w. w +,.,. The inner produc i SCLR!. w,.,
More informationJonathan Turner Exam 2-10/28/03
CS Algorihm n Progrm Prolm Exm Soluion S Soluion Jonhn Turnr Exm //. ( poin) In h Fioni hp ruur, u wn vrx u n i prn v u ing u v i v h lry lo hil in i l m hil o om ohr vrx. Suppo w hng hi, o h ing u i prorm
More informationCS3510 Design & Analysis of Algorithms Fall 2017 Section A. Test 3 Solutions. Instructor: Richard Peng In class, Wednesday, Nov 15, 2017
Uer ID (NOT he 9 igi numer): gurell4 CS351 Deign & Anlyi of Algorihm Fll 17 Seion A Te 3 Soluion Inruor: Rihr Peng In l, Weney, Nov 15, 17 Do no open hi quiz ookle unil you re iree o o o. Re ll he inruion
More informationPhysics Notes - Ch. 2 Motion in One Dimension
Physics Noes - Ch. Moion in One Dimension I. The naure o physical quaniies: scalars and ecors A. Scalar quaniy ha describes only magniude (how much), NOT including direcion; e. mass, emperaure, ime, olume,
More informationGeology 229 Engineering Geology. Lecture 12. Elementary Soil Mechanics (cont. 2) (West, Ch. 7)
Geology 229 Engineering Geology Lecure 12 Elemenary Soil echanic (con. 2) (We, Ch. 7) Ouline of hi Lecure 1. Compacion/Conolidaion Soil denificaion include compacion and conolidaion. Denificaion compacion
More informationSHINGLETON FOREST AREA Stand Level Information Compartment: 44 Entry Year: 2009
iz y U oy- kg g vg. To. i Ix Mg * "Compm Pk Gloy of Tm" oum lik o wb i fo fuh ipio o fiiio. Coiio ilv. Cii M? Mho Cu Tm. Pio v Pioiy Culul N 1 5 3 13 60 7 50 42 blk pu-wmp ol gowh N 20-29 y (poil o ul)
More informationSwitching Characteristics of Power Devices
Swiching Characeriic of Power Device Device uilizaion can be grealy improved by underanding he device wiching charcaeriic. he main performance wiching characeriic of power device: he ave operaing area
More informationAssignment 16. Malaria does not affect the red cell count in the lizards.
ignmen 16 7.3.5 If he null hypohei i no rejeced ha he wo ample are differen, hen he Type of Error would be ype II 7.3.9 Fale. The cieni rejeced baed on a bad calculaion, no baed upon ample ha yielded an
More informationStatically indeterminate examples - axial loaded members, rod in torsion, members in bending
Elsticity nd Plsticity Stticlly indeterminte exmples - xil loded memers, rod in torsion, memers in ending Deprtment of Structurl Mechnics Fculty of Civil Engineering, VSB - Technicl University Ostrv 1
More informationEFFECT OF DESIGN VARIABLES ON DISPLACEMENT DUCTILITY OF FRP- REHABILITATED RC SQUAT COLUMNS. K. Galal 1 ABSTRACT
Proceedings o he 8 h U.S. Naional Conerence on Earhquake Engineering April 8-,, San Francisco, Caliornia, USA Paper No. 9 EFFECT OF DESIGN VARIABLES ON DISPLACEMENT DUCTILITY OF FRP- REHABILITATED RC SQUAT
More information1. Consider a PSA initially at rest in the beginning of the left-hand end of a long ISS corridor. Assume xo = 0 on the left end of the ISS corridor.
In Eercise 1, use sndrd recngulr Cresin coordine sysem. Le ime be represened long he horizonl is. Assume ll ccelerions nd decelerions re consn. 1. Consider PSA iniilly res in he beginning of he lef-hnd
More informationv max for a rectangle
RCH il Emitio Reeree 05 0 0 0 C Reeree ormls ( ) B Bos ˆ B C Q i i si si si 4 i ( ) ˆ os p r d Q i i si W l t d t i r 4 d d d d g 9.8 m s mg d ˆ dv w d m d ˆ d V m V d w N N kgm m s N k, 000 psi l i π
More informationv max for a rectangle
RCH il Emitio Reeree S06 0 0 0 C Reeree ormls si B Bos ( ) ˆ B C Q si si i i 4 i ( ) ˆ os p r d Q i i si W l t d t r 4 d d i d d g 9.8 m s mg d ˆ dv w d m d ˆ d V m V d w N N kgm m s N k, 000 psi l i π
More informationA typical reinforced concrete floor system is shown in the sketches below. Exterior Span Interior Span Exterior Span. Beam Span.
CE 331, Fall 009 Analyi of Reforce Concrete 1 / 6 Typical Reforce Concrete Builg Cat place reforce concrete tructure have monolithic lab to beam an beam to column connection. Monolithic come from the Greek
More informationAnd I Saw a New Heaven
n Sw New Heven NTHEM For Choir (STB) n Orgn John Kilprik (VERSON FOR KEYBORD) 2008 John Kilprik This work my freely uplie, performe n reore. Copies shoul sol exep o over prining oss. rev: 23/08/2010 prin:
More informationSoviet Rail Network, 1955
7.1 Nework Flow Sovie Rail Nework, 19 Reerence: On he hiory o he ranporaion and maximum low problem. lexander Schrijver in Mah Programming, 91: 3, 00. (See Exernal Link ) Maximum Flow and Minimum Cu Max
More informationNetwork Flows: Introduction & Maximum Flow
CSC 373 - lgorihm Deign, nalyi, and Complexiy Summer 2016 Lalla Mouaadid Nework Flow: Inroducion & Maximum Flow We now urn our aenion o anoher powerful algorihmic echnique: Local Search. In a local earch
More information1.054/1.541 Mechanics and Design of Concrete Structures (3-0-9) Outline 7 Shear Failures, Shear Transfer, and Shear Design
1.054/1.541 echanic an Deign of Concrete Strctre Spring 2004 Prof. Oral Bykoztrk aachett Intitte of Technology Otline 7 1.054/1.541 echanic an Deign of Concrete Strctre (3-0-9) Otline 7 Shear Failre, Shear
More informationSolution 3.1 Prove the following: γ d. (a) Start with fundamental definitions: V = (b) e = 1 n. wg e S =
Solution. Prove the folloing: (a) G + e Start ith funamental efinition: W ; W V G ; V V V V G G V (l + e) l + e (l + e) ; ubitute for W an V (b) e n n S G e G ( n) n Solution.2 Dr D r relative enity hich
More informationSway Column Example. PCA Notes on ACI 318
Sway Column Example PCA Notes on ACI 318 ASDIP Concrete is available for purchase online at www.asdipsoft.com Example 11.2 Slenderness Effects for Columns in a Sway Frame Design columns C1 and C2 in the
More informationUT Austin, ECE Department VLSI Design 5. CMOS Gate Characteristics
La moule: CMOS Tranior heory Thi moule: DC epone Logic Level an Noie Margin Tranien epone Delay Eimaion Tranior ehavior 1) If he wih of a ranior increae, he curren will ) If he lengh of a ranior increae,
More information3.5 Analysis of Members under Flexure (Part IV)
3.5 Analysis o Members under Flexure (Part IV) This section covers the ollowing topics. Analysis o a Flanged Section 3.5.1 Analysis o a Flanged Section Introduction A beam can have langes or lexural eiciency.
More information- If one knows that a magnetic field has a symmetry, one may calculate the magnitude of B by use of Ampere s law: The integral of scalar product
11.1 APPCATON OF AMPEE S AW N SYMMETC MAGNETC FEDS - f one knows ha a magneic field has a symmery, one may calculae he magniude of by use of Ampere s law: The inegral of scalar produc Closed _ pah * d
More informationDear Friends. St. John the Baptist Greek Orthodox Church Sterling Heights, Michigan. Volume 25 Issue 6 June, July & August 2018
D Fi J Bi k x li i ii Vl 25 6 j J Jl & 2018 JR ER FE DY (B i k) JE 3 RD - LL : iil i l i ii il i i li k l k vi i vi i li i l iii lvi B l ii k l vi vil lik i iii li i i i l l l i W i i i v ji i k lik l
More information1 exp( c) 1 ( )
Maerial Model LS-DYNA Theory Manual For exponenial relaionhip: 0 ε 0 cε h( ε) exp ε > 0 c 0 exp( c) Lmax ε Lmax ε > 0 c 0 where Lmax SSM ; and c CER. Sre of Damping Elemen i: σ D ε ε (9.56.5) 3 max Toal
More informationTEXAS LOTTERY COMMISSION Scratch Ticket Game Closing Analysis SUMMARY REPORT Scratch Ticket Information Date Completed 9/20/2017
TES LTTERY CISSI Scch Ticke Ge Clsing nlysis SURY REPRT Scch Ticke Infin Clee 9/2/217 Ge # 183 Cnfie Pcks 5,26 Ge e illy nk Glen Ticke cive Pcks,33 Quniy Pine 9,676,3 ehuse Pcks,233 Pice Pin 1 Reune Pcks
More informationM r. d 2. R t a M. Structural Mechanics Section. Exam CT5141 Theory of Elasticity Friday 31 October 2003, 9:00 12:00 hours. Problem 1 (3 points)
Delf Universiy of Technology Fculy of Civil Engineering nd Geosciences Srucurl echnics Secion Wrie your nme nd sudy numer he op righ-hnd of your work. Exm CT5 Theory of Elsiciy Fridy Ocoer 00, 9:00 :00
More informationChapter 6. Compression Reinforcement - Flexural Members
Chapter 6. Compression Reinforement - Flexural Members If a beam ross setion is limite beause of arhitetural or other onsierations, it may happen that the onrete annot evelop the ompression fore require
More informationLAPLACE TRANSFORMS. 1. Basic transforms
LAPLACE TRANSFORMS. Bic rnform In hi coure, Lplce Trnform will be inroduced nd heir properie exmined; ble of common rnform will be buil up; nd rnform will be ued o olve ome dierenil equion by rnforming
More informationCh. 10 Design of Short Columns Subject to Axial Load and Bending
Ch. 10 Design o Short Columns Subjet to Axial Load and Bending Axial Loading and Bending Development o Interation Diagram Column Design Using P-M Interation Diagram Shear in Columns Biaxial Bending Examples
More informationChapter 7: Inverse-Response Systems
Chaper 7: Invere-Repone Syem Normal Syem Invere-Repone Syem Baic Sar ou in he wrong direcion End up in he original eady-ae gain value Two or more yem wih differen magniude and cale in parallel Main yem
More informationseventeen steel construction: columns & tension members ARCHITECTURAL STRUCTURES: FORM, BEHAVIOR, AND DESIGN DR. ANNE NICHOLS SUMMER 2014 lecture
ARCHITECTURAL STRUCTURES: ORM, BEHAVIOR, AND DESIGN DR. ANNE NICHOLS Co-Ten Steel Sculptue By Richad Sea Museum of Moden At ot Woth, TX (AISC - Steel Stuctues of the Eveyday) SUMMER 2014 lectue seventeen
More informationP a g e 5 1 of R e p o r t P B 4 / 0 9
P a g e 5 1 of R e p o r t P B 4 / 0 9 J A R T a l s o c o n c l u d e d t h a t a l t h o u g h t h e i n t e n t o f N e l s o n s r e h a b i l i t a t i o n p l a n i s t o e n h a n c e c o n n e
More informationAn object moving with speed v around a point at distance r, has an angular velocity. m/s m
Roion The mosphere roes wih he erh n moions wihin he mosphere clerly follow cure phs (cyclones, nicyclones, hurricnes, ornoes ec.) We nee o epress roion quniiely. For soli objec or ny mss h oes no isor
More informationAN IMPROVED CREEP AND SHRINKAGE BASED MODEL FOR DEFLECTIONS OF COMPOSITE MEMBERS REINFORCED WITH CARBON FIBER REINFORCED BARS
N MPROVED CREEP ND SHRNKGE BSED MODEL FOR DEFLECTONS OF COMPOSTE MEMBERS RENFORCED WTH CRBON FBER RENFORCED BRS M.. Fruqi, S. Bhdr D. Sun, nd J. Si Deprmen o Civil nd rhieurl Engineering, Tex & M Univeriy,
More informationPARAMETRIC STUDY ON MOMENT REDISTRIBUTION IN CONTINUOUS RC BEAMS USING DUCTILITY DEMAND AND DUCTILITY CAPACITY CONCEPT *
Iranian Journal of Science & Technolog, Tranacion B, Engineering, Vol. 31, No. B, 49-471 Prined in The Ilamic Reublic of Iran, 7 Shiraz Univeri PARAMETRIC STUDY ON MOMENT REDISTRIBUTION IN CONTINUOUS RC
More informationTHE UNIVERSITY OF TEXAS AT AUSTIN McCombs School of Business
THE UNIVERITY OF TEXA AT AUTIN McCombs chool of Business TA 7.5 Tom hively CLAICAL EAONAL DECOMPOITION - MULTIPLICATIVE MODEL Examples of easonaliy 8000 Quarerly sales for Wal-Mar for quarers a l e s 6000
More informationprofessional fixing guide
profeional fixing guide Produc Selecion www.bal-adheive.com PRODUCT SELECTION wall ile adheive elecor (guide only, READY MIXED Blue Sar Tile & Grou cf4 Supercover Green Sar Whie Sar cf3 Minor vibraion
More informationDiscussion Session 2 Constant Acceleration/Relative Motion Week 03
PHYS 100 Dicuion Seion Conan Acceleraion/Relaive Moion Week 03 The Plan Today you will work wih your group explore he idea of reference frame (i.e. relaive moion) and moion wih conan acceleraion. You ll
More informationVolume and Participating Media
Priciing mei Volume n Priciing Mei Digil Imge Synhei Yung-Yu Chung wih lie by P Hnrhn n Toren Moller We hve by fr ume h he cene i in vcuum. Hence, rince i conn long he ry. However, ome rel-worl iuion uch
More informationAnd I Saw a New Heaven
n I Sw New Heven NTHEM For Choir (STB) n Orgn John Kilprik 2008 John Kilprik This work my freely uplie, performe n reore. Copies shoul no sol exep o over prining oss. rev: 06/03/2010 prin: 02/07/2013 2
More informationTo become more mathematically correct, Circuit equations are Algebraic Differential equations. from KVL, KCL from the constitutive relationship
Laplace Tranform (Lin & DeCarlo: Ch 3) ENSC30 Elecric Circui II The Laplace ranform i an inegral ranformaion. I ranform: f ( ) F( ) ime variable complex variable From Euler > Lagrange > Laplace. Hence,
More informationSolutions to assignment 3
D Sruure n Algorihm FR 6. Informik Sner, Telikeplli WS 03/04 hp://www.mpi-.mpg.e/~ner/oure/lg03/inex.hml Soluion o ignmen 3 Exerie Arirge i he ue of irepnie in urreny exhnge re o rnform one uni of urreny
More informationCS4445/9544 Analysis of Algorithms II Solution for Assignment 1
Conider he following flow nework CS444/944 Analyi of Algorihm II Soluion for Aignmen (0 mark) In he following nework a minimum cu ha capaciy 0 Eiher prove ha hi aemen i rue, or how ha i i fale Uing he
More informationDelhi Noida Bhopal Hyderabad Jaipur Lucknow Indore Pune Bhubaneswar Kolkata Patna Web: Ph:
Serial : IG1_CE_G_Concrete Structures_100818 Delhi Noida Bhopal Hyderabad Jaipur Lucknow Indore Pune Bhubaneswar Kolkata Patna Web: E-mail: info@madeeasy.in Ph: 011-451461 CLASS TEST 018-19 CIVIL ENGINEERING
More informationMathcad Lecture #4 In-class Worksheet Vectors and Matrices 1 (Basics)
Mh Lr # In-l Workh Vor n Mri (Bi) h n o hi lr, o hol l o: r mri n or in Mh i mri prorm i mri mh oprion ol m o linr qion ing mri mh. Cring Mri Thr r rl o r mri. Th "Inr Mri" Wino (M) B K Poin Rr o
More informationEE 435. Lecture 31. Absolute and Relative Accuracy DAC Design. The String DAC
EE 435 Lecure 3 Absolue and Relaive Accuracy DAC Design The Sring DAC . Review from las lecure. DFT Simulaion from Malab Quanizaion Noise DACs and ADCs generally quanize boh ampliude and ime If convering
More informationTutorial 2 Euler Lagrange ( ) ( ) In one sentence: d dx
Tutoril 2 Euler Lgrnge In one entene: d Fy = F d Importnt ft: ) The olution of EL eqution i lled eterml. 2) Minmum / Mimum of the "Mot Simple prolem" i lo n eterml. 3) It i eier to olve EL nd hek if we
More informationEECE 301 Signals & Systems Prof. Mark Fowler
EECE 31 Signal & Syem Prof. Mark Fowler Noe Se #27 C-T Syem: Laplace Tranform Power Tool for yem analyi Reading Aignmen: Secion 6.1 6.3 of Kamen and Heck 1/18 Coure Flow Diagram The arrow here how concepual
More informationDesign of Controller for Robot Position Control
eign of Conroller for Robo oiion Conrol Two imporan goal of conrol: 1. Reference inpu racking: The oupu mu follow he reference inpu rajecory a quickly a poible. Se-poin racking: Tracking when he reference
More informationCase Study in Reinforced Concrete adapted from Simplified Design of Concrete Structures, James Ambrose, 7 th ed.
ARCH 631 Note Set 11 S017abn Case Study in Reinforced Concrete adapted from Simplified Design of Concrete Structures, James Ambrose, 7 th ed. Building description The building is a three-story office building
More informationIntroduction to SLE Lecture Notes
Inroducion o SLE Lecure Noe May 13, 16 - The goal of hi ecion i o find a ufficien condiion of λ for he hull K o be generaed by a imple cure. I urn ou if λ 1 < 4 hen K i generaed by a imple curve. We will
More information176 5 t h Fl oo r. 337 P o ly me r Ma te ri al s
A g la di ou s F. L. 462 E l ec tr on ic D ev el op me nt A i ng er A.W.S. 371 C. A. M. A l ex an de r 236 A d mi ni st ra ti on R. H. (M rs ) A n dr ew s P. V. 326 O p ti ca l Tr an sm is si on A p ps
More informationERV Submittal - York (PREDATOR 3-6 ton MIN OA)
1 EM Weight 308 lbs [140 kg] size D - MI O LOW E - MI O STD F - MI O HIH unit/ton P 36 voltage control 0 - ELETRO MEH - IQ ERV for York Units Listed Below P 36 ZH,ZJ,ZR 037,049,061 Power Requirements UIT
More informationApplications of the Basic Equations Chapter 3. Paul A. Ullrich
Applicaions of he Basic Equaions Chaper 3 Paul A. Ullrich paullrich@ucdavis.edu Par 1: Naural Coordinaes Naural Coordinaes Quesion: Why do we need anoher coordinae sysem? Our goal is o simplify he equaions
More informationN H. be the number of living fish outside area H, and let C be the cumulative catch of fish. The behavior of N H
ALTRNATV MODLS FOR CPU AND ABUNDANC Fishing is funamenally a localize process. Tha is, fishing gear operaing in a paricular geographic area canno cach fish ha are no in ha area. Here we will evelop wo
More information