high-pressure-physics

Layer 1 — Physics24 concepts in this subtree

High-pressure physics — the study of matter at static or dynamic pressures orders of magnitude above atmospheric (≳ 1 GPa, with laboratory diamond-anvil cells reaching multi-Mbar, and dynamic shock or laser experiments exceeding 10¹² Pa). …

Isothermal compressibility: κ_T = -(1/V)·(∂V/∂P)_T; ideal gas κ_T = 1/P
Adiabatic compression: T·V^(γ-1) = const; γ=5/3 monatomic
Isothermal work: W = −n·R·T·log(V_f/V_i)
Ideal-gas compressibility pins: κ_T=1/P; κ_T(2P)/κ_T(P)=1/2
Adiabatic halving: T_f/T_i = 2^(2/3) for γ=5/3 monatomic
Isothermal work halving: W(V_f=V_i/2) = n·R·T·log(2)
Murnaghan EOS p(V) = (K_0/K_0')[(V_0/V)^K_0' - 1]; polynomial expansion
Birch-Murnaghan 3rd-order EOS p = (3K_0/2)[f^7/3 - f^5/3][1 + (3/4)(K'-4) f^2/3]; jet expansion
Bridgman bulk-modulus derivative dK/dp = K_0' (constant); root-finding via bisection
Theorem: p(V = V_0) = 0 (Murnaghan EOS zero-pressure reference state)
Theorem: BM3 correction factor (K_0' - 4) at K_0' = 4 vanishes (BM3 -> BM2 reduction)
Theorem: dK/dp - K_0' = 0 for K(p) = K_0 + K_0' p (Bridgman bulk-modulus linearity)
Diamond anvil cell (Mao-Bell 1976)
Metallic H (Wigner-Huntington 1935)
H-rich superconductors (Drozdov 2015)
Iron phase diagram
Vinet EOS (1986)
Synchrotron-XRD high-P
Bridgman (1946)
DAC (Mao-Bell 1978)
Metallic H (Wigner-Huntington 1935)
EOS (Vinet 1989)
Birch-Murnaghan (1947)
Hugoniot (Rankine 1870)
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