Quantum simula+ons of nuclear pasta
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1 Quantum simula+ons of nuclear pasta William Newton, Sarah Cantu, Mike Gearheart, Farrukh Fa=oyev, Bao-An Li Texas A&M University-Commerce Jirina Rikovska Stone, Helena Pais, Alex Kaltenborn University of Tennessee INT, Aug 1, 2016
2 Frustra+on leads to pasta forma+on at the base of the inner crust Outer Crust Pasta: Ravenhall, Pethick and Wilson Phys. Rev. Le=. 50, 2066, 1983 a^er all, the cooking of spaghe_, while it spoils the perfect straightness of the strands, does not destroy the characteris+c short range order Wa=s et al, arxiv: &"neutron"+"proton"fluid" Pasta" Inverted"pasta"(bubbles)" "&"Pure"neutron"(super)fluid" 100&1200"m"" 25" "250"m" 5" "30"m" Surface Outer"Crust" Core" 11" g"cm &3 " 14" g"cm &3 " &1.8"x"10 14" g"cm &3 " Inner"Crust" Mantle"
3 Pasta phenomenologically similar to terrestrial so^ condensed ma=er
4 Pasta phenomenologically similar to terrestrial so^ condensed ma=er
5 Pasta phenomenologically similar to terrestrial so^ condensed ma=er
6 Pasta phenomenologically similar to terrestrial so^ condensed ma=er A wide range of mechanical properties are exhibited (liquid crystal Pethick, Potehkin, Phys Lett B427, 1998) See Caplan,Horowitz arxiv:
7 Modeling pasta Semi-classical: Compressible Liquid Drop model (BBP 1971) Thomas-Fermi (Buchler&Barkat, PRL27, 1971) Molecular Dynamics (Maruyama+, PRC57, 1998) (400,000+ nucleons, e.g. Schneider+, PRC93, 2016) Quantum: Hartree-Fock (Negele&Vautherin, NPhysA207, 1973) nucleons Surface term Coulomb term Nucleus x, n r N Volume (Bulk) term Neutron & electron Gas n n
8 Systema+c EOS modeling Use our best calcula+ons of PNM proper+es to constrain our EOS models. 2 purely isovector parameters in Skyrme and RMF energy density func+onals allows us to take a baseline model and refit those two parameters to PNM data Polytropes above 1.5n 0 tuned to give desired max mass 2+M sun Gandolfi, Gezerlis, Carlson, ARNPS 65 (2015) Fa=oyev, Newton, Xu, Li, PRC86, (2012) Brown, Schwenk, PRC89, (2014)
9 How much pasta is there? Newton, Fa=oyev, in prep. 100&1200"m"" 25" "250"m" 5" "30"m" "&"Pure"neutron"(super)fluid" &"neutron"+"proton"fluid" Pasta" Inverted"pasta"(bubbles)" Outer"Crust" Core" 11" g"cm &3 " 14" g"cm &3 " &1.8"x"10 14" g"cm &3 " Inner"Crust" Mantle"
10 3D Hartree-Fock Simula+ons of Pasta Shell structure of unbound neutrons (sca=ering from Pasta structures) means many low-lying energy minima (Quantum frustra+on) Disordered, amorphous (Magierski & Heenen PRC ) Fermionic Casimir Effect, effec+ve a=rac+on between certain structures
11 3D Hartree-Fock Simula+ons of Pasta Finite Temperature, y p = 0.3; Newton+, PhD Thesis, Jphys Conf Series 46, 2006; PRC , 2009 Amphiphilic Bicon+nuous Cubic-P Phase
12 3D Hartree-Fock Simula+ons of Pasta SLy4 Gögelein&Müther, PRC , 2007 Skyrme and RMF simula+ons
13 3D Hartree-Fock Simula+ons of Pasta y p = Guiding poten+als to obtain gyroid shapes Schuetrumpf+ PRC , 2015; , PRC 2015
14 3D Hartree-Fock: Boundary Condi+ons Newton+, PhD Thesis, Jphys Conf Series 46, 2006; PRC , 2009
15 3D Hartree-Fock: Boundary Condi+ons Newton+, PhD Thesis, Jphys Conf Series 46, 2006; PRC , 2009
16 3D Hartree-Fock: Boundary Condi+ons spurious shell effects Solu+on: average over Bloch momentum covectors Schuetrumpf , PRC 2015
17 Pasta in hot, proton rich ma=er y p = 0.3 T = 10 MeV T = 2 MeV Newton, Stone, PRC , 2009; Pais, Newton, PRL , 2012 Pais, Newton, Stone PRC , 2014
18 Pasta in hot, proton rich ma=er y p = 0.3 T = 2 MeV Pais+, PRL , 2012
19 Pasta in hot, proton rich ma=er y p = 0.3 T=6MeV T=2MeV Pais, Newton, Stone, PRC , 2014
20 Pasta in hot, proton rich ma=er y p = 0.3 Pais, Newton, Stone, PRC , 2014
21 Pasta in hot, proton rich ma=er y p = 0.3 Pais, Newton, Stone, PRC , 2014
22 Pasta transi+ons in the neutron star crust NRAPR, y p = ; Pasta starts appearing at n b 0.04 fm fm fm fm fm fm fm fm fm fm fm -3 Newton, Stone, Kaltenborn, in prep
23 Disordered pasta Prolate: γ=0 o Increasingly deformed with β Spherical: β=0 Oblate: γ=60 o Increasingly deformed with β Newton, Kaltenborn and Stone, in prep
24 Disordered pasta Prolate: γ=0 o Increasingly deformed with β Spherical: β=0 Prolate: γ=0 o Increasingly deformed with β Minima separated by energy barriers <10 kev/par+cle As mantle cools below K, pasta phases may organize into microscopic domains containing different geometries coexis+ng at the same density Highly disordered Newton, Kaltenborn and Stone, in prep
25 SkIUFSU; L = 30 MeV; nsph-pasta = fm-3; ncc = fm fm fm fm fm fm fm fm fm fm-3
26 NRAPR L = 60 MeV; nsph-pasta = fm-3; ncc = fm fm fm fm fm fm fm fm fm-3
27 SkIUFSU; L = 90 MeV; nsph-pasta = fm-3; ncc = fm fm fm fm fm fm fm fm-3
28 Transi+on pressures Core Pasta phases CLDM Fa=oyev, Newton, Xu, Li, PRC86, (2012) Newton & Fa=oyev, in prep. Newton, Stone, Kaltenborn, in prep.
29 Transi+on pressures Core Pasta phases CLDM 3DHF Fa=oyev, Newton, Xu, Li, PRC86, (2012) Newton & Fa=oyev, in prep. Newton, Stone, Kaltenborn, in prep.
30 Pasta mass frac+on CLDM 3DHF predicts over 50%
31 Pasta mass frac+on CLDM 3DHF 3DHF predicts over 50%
32 Calibra+ng CLDM using 3DHF y p = 0.02 n b = fm -3 n b = fm -3 NRAPR (L=60 MeV)
33 Calibra+ng CLDM using 3DHF y p = 0.02 n b = fm -3 n b = fm -3 SkIUFSU (L=30 MeV)
34 How well do we know the crust? Newton, Gearheart, Li, ApJS 204, 2013
35 How well do we know the crust? Newton, Gearheart, Li, ApJS 204, 2013
36 Long range order of pasta
37 Long range order at pasta freezing point L NRAPR a (See Watanabe+, NPhysA 676, 2003)
38 Conclusions and open ques+ons Quantum predicts larger region of pasta ma=er than semi-classical methods (shell effects) Pasta mass of crust > 50% Effect of symmetry energy indirect through equilibrium proton frac+on Magne+c field ordering? Anisotropic transport proper+es Importance of various types of disorder (what happens as pasta cools? - topological defects - quantum frustra+on - thermodynamic fluctua+ons
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