Structures · Geometry
ContMDiffMul
Basic hypothesis to talk about a C^n (Lie) monoid or a C^n semigroup.
A C^n monoid over G, for example, is obtained by requiring both the instances Monoid G
and ContMDiffMul I n G.
See also ContMDiffSMul I I' n G M for C^n actions of G on a manifold M.
- Defined in
- Mathlib.Geometry.Manifold.Algebra.Monoid
- Shape
- 3 explicit arguments · adds contMDiff_mul
Extends1
Extended by1
Concrete types that are instances0
No instance on a concrete type; it is reached through other classes.
How is a type an instance?
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Assumed by128
- smoothLeftMul
- LeftInvariantDerivation.toDerivation
- smoothLeftMul_one
- ContMDiffWithinAt.mul
- ContMDiff.mul
- LeftInvariantDerivation.evalAt
- contMDiff_mul_left
- smoothRightMul
- contMDiffWithinAt_finsetProd'
- ContMDiffAt.mul
- contMDiff_mul
- contMDiffWithinAt_finsetProd
- ContMDiffWithinAt.div_const
- contMDiff_mul_right
- ContMDiffMul.contMDiff_mul
- ContMDiffWithinAt.pow
- contMDiffAt_finsetProd'
- L_apply
- ContMDiffWithinAt.prod
- contMDiffWithinAt_finprod
- continuousMul_of_contMDiffMul
- contMDiffAt_mul_left
- LeftInvariantDerivation.left_invariant''
- ContMDiffOn.mul
- contMDiffAt_finsetProd
- ContMDiffMul.of_le
- L_mul
- contMDiffAt_finprod
- contMDiff_finprod_cond
- contMDiff_finprod
- contMDiffOn_finsetProd
- LeftInvariantDerivation.evalAt_mul
- ContMDiffAt.pow
- contMDiffAt_mul_right
- contMDiff_finsetProd
- LeftInvariantDerivation.left_invariant
- contMDiffOn_finsetProd'
- ContMDiff.div₀
- LeftInvariantDerivation.evalAt_apply
- ContMDiffAt.div_const
- contMDiff_pow
- ContMDiffMap.coeFnMonoidHom
- contMDiff_finsetProd'
- ContMDiffAt.prod
- LeftInvariantDerivation.coeFnAddMonoidHom
- ContMDiffMap.coe_pow
- LeftInvariantDerivation.lift_zero
- ContMDiffMul.contMDiffSMul
- LeftInvariantDerivation.toFun_eq_coe
- LeftInvariantDerivation.coeFnAddMonoidHom_apply