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b → c, c ̸= a or d ϕ(a, b, c, d) + ϕ(a, c, b, d) = 1 36(a − c)3(c − d)2 h (a − c) 4a3 + 10ac(c − d) + c2(6c − d) − a2(8c + d) − 6a2 2a2 − 6ac + 6c2 + ad − 3cd log |a| + 6c2(2ac − 3

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A Recursive Hybrid Tetrahedron Method for Brillouin-zone Integration

cond-mat.mtrl-sci · 2024-11-26 · conditional · novelty 6.0

A recursive tetrahedron refinement scheme computes Brillouin-zone integrals as weighted sums on the original grid, improving convergence for response functions with step, delta, and pole singularities.

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A Recursive Hybrid Tetrahedron Method for Brillouin-zone Integration cond-mat.mtrl-sci · 2024-11-26 · conditional · none · ref 2
A recursive tetrahedron refinement scheme computes Brillouin-zone integrals as weighted sums on the original grid, improving convergence for response functions with step, delta, and pole singularities.

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