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Tag Archives: semigroups
Lecture 4. The Lp theory of semigroups and diffusion operators as generators of Dirichlet forms
Contents Lp theory of semigroups Diffusion operators as generators of Dirichlet forms The Lp theory of heat semigroups Our goal, in this section, is to define, for 1 ≤ p ≤ +∞, Pt on Lp := Lp(X,μ). This may be … Continue reading
Lecture 1: Semigroups and generators
Contents Preliminaries: Self-adjoint Operators Semigroups and generators Preliminaries: Self-adjoint Operators Let (H,⟨⋅,⋅⟩) be a Hilbert space with norm ‖f‖2=⟨f,f⟩ and let A be a H-valued densely defined operator on a domain 𝒟(A). We recall the following basic definitions. The operator … Continue reading