module
module
IndisputableMonolith.Geometry.ReggeActionConcrete
show as:
view Lean formalization →
used by (4)
depends on (3)
declarations in this module (45)
-
def
conformalLocalSqEdge -
def
conformalTetSqEdges -
def
tetDihedralAngleUnderConformal -
def
localDeficitAngleContribution -
def
deficitAngle -
def
hingeMeasureUnderConformal -
def
reggeAction -
def
reggeActionSecondOrder -
def
reggeActionRemainder -
theorem
hessianQuadratic_zeroPotential -
theorem
reggeAction_taylor_decomposition -
theorem
reggeActionRemainder_zero -
theorem
reggeActionSecondOrder_secondVariation -
def
canonicalEdgePairWeight -
def
canonicalDualWeight -
theorem
canonicalEdgePairWeight_symm -
theorem
canonicalDualWeight_symm -
theorem
canonicalDualWeight_nonneg -
def
canonicalReggeHessian -
theorem
canonicalReggeHessian_symm -
theorem
canonicalReggeHessian_row_sum_zero -
theorem
canonicalReggeHessian_offDiag_eq_neg_weight -
def
canonicalDirichletEnergy -
theorem
canonicalDirichletEnergy_nonneg -
theorem
canonicalReggeHessian_quadratic_expanded -
theorem
canonicalDirichletEnergy_expanded -
theorem
canonicalReggeHessian_quadratic_eq_dirichlet -
theorem
canonicalReggeHessian_quadratic_nonneg -
def
canonicalEdgeStencilDirichletEnergy -
def
CanonicalDirichletEqualsEdgeStencilTarget -
def
CanonicalEdgePairWeightReindexTarget -
def
NoSelfLoopEdges -
theorem
canonicalEdgePairWeightReindex_of_noSelfLoop -
def
CanonicalEdgeStencilSumCommTarget -
theorem
canonicalEdgeStencilSumComm -
theorem
canonicalDirichletEqualsEdgeStencil_of_sumComm_and_reindex -
theorem
canonicalEdgeStencilDirichletEnergy_nonneg -
structure
ConcreteReggeSecondOrderData -
def
canonicalReggeSecondOrderData -
structure
ConcreteReggeActionData -
def
GenuineReggeHessianTarget -
theorem
genuineReggeHessianTarget -
def
reggeHessianData_of_concrete -
def
reggeHessianData_of_secondOrder -
theorem
genuine_regge_hessian_of_concrete