OAI/Analysis/LiebThirring/FormCongruence.lean
9 declarations, 0 contain sorry, 0 declared as axioms
- lemma
OAI.SharpLiebThirring.OperatorProof.form_congr_aeline 11 - lemma
OAI.SharpLiebThirring.OperatorProof.toH1_ofH1_valline 24 - lemma
OAI.SharpLiebThirring.OperatorProof.toH1_ofH1_gradline 27 - lemma
OAI.SharpLiebThirring.OperatorProof.form_ofH1line 30 - lemma
OAI.SharpLiebThirring.OperatorProof.ofH1_toH1line 35 - lemma
OAI.SharpLiebThirring.OperatorProof.form_eq_of_valLp_eqline 39 - def
OAI.SharpLiebThirring.OperatorProof.IsAssociatedline 47Source documentation
The usual graph characterization of the operator associated with a closed semibounded form. The quantifier is over the entire weak H¹ domain.
def IsAssociated (W : ℝ → ℝ) (A : L2C →ₗ.[ℂ] L2C) : Prop := …
Mentions: OAI.SharpLiebThirring.OperatorProof.L2C
- lemma
OAI.SharpLiebThirring.OperatorProof.isAssociated_iff_graphline 52 - lemma
OAI.SharpLiebThirring.OperatorProof.negativeEigenfunction_iff_operatorline 76