Let Ω be a bounded open subset of Rn and H(x,p):Ω×Rn→R continuous Hamiltonian that is convex in the second argument. We study asymptotic behavior, as λ→0+, state-constraint Hamilton–Jacobi equation(Sλ){ϕ(λ)uλ(x)+H(x,Duλ(x))⩽0in(1+r(λ))Ω,ϕ(λ)uλ(x)+H(x,Duλ(x))⩾0on(1+r(λ))Ω‾, corresponding additive eigenvalues, or ergodic constant(Eλ){H(x,Dvλ(x))⩽c(λ)in(1+r(λ))Ω,H(x,Dvλ(x))⩾c(λ)on(1+r(λ))Ω‾. Here,...

abstract. suppose g is an nvertex and medge simple graph with edge set e(g). an integervalued function f: e(g) → z is called a flow. tutte was introduced the flow polynomial f(g, λ) as a polynomial in an indeterminate λ with integer coefficients by f(g,λ) in this paper the flow polynomial of some dendrimers are computed.

A complete study of the angular distributions of the processes, Λ b → ΛV (1 −), with Λ → pπ − and V (J/Ψ) → ℓ + ℓ − or V (ρ 0 , ω) → π + π − , is performed. Emphasis is put on the initial Λ b polarization produced in the proton-proton collisions. The polarization density-matrices as well as angular distributions are derived and help to construct T-odd observables which allow us to perform tests...