Results 111 to 120 of about 5,661 (277)
We prove higher-order Euler-Lagrange and DuBois-Reymond stationary conditions to fractional action-like variational problems.
Frederico, G.S.F., Torres, D.F.M.
core
On Liouville-type theorems and the uniqueness of the positive Cauchy problem for a class of hypoelliptic operators [PDF]
Alessia E. Kogoj +2 more
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Fractional-order boundary value problem with Sturm-Liouville boundary conditions
Using the new conformable fractional derivative, which differs from the Riemann-Liouville and Caputo fractional derivatives, we reformulate the second-order conjugate boundary value problem in this new setting.
Douglas R. Anderson, Richard I. Avery
doaj
A Liouville theorem for elliptic systems with degenerate ergodic coefficients
We study the behavior of second-order degenerate elliptic systems in divergence form with random coefficients which are stationary and ergodic. Assuming moment bounds like Chiarini and Deuschel (2014) on the coefficient field a and its inverse, we prove ...
Fehrman, B +9 more
core +1 more source
On the Liouville Type Theorems for Self-Similar Solutions to the Navier–Stokes Equations [PDF]
Dongho Chae, Jörg Wolf
openalex +1 more source
A note on Liouville theorem for steady Q-tensor system of liquid crystal [PDF]
Lai Ning An, Wu Jiayan
openalex +1 more source
On the analytic form of the discrete Kramer sampling theorem
The classical Kramer sampling theorem is, in the subject of self-adjoint boundary value problems, one of the richest sources to obtain sampling expansions. It has become very fruitful in connection with discrete Sturm-Liouville problems.
Antonio G. García +2 more
doaj +1 more source
A view on Liouville theorems in PDEs
Abstract Our review of Liouville theorems includes a special focus on nonlinear partial differential equations and inequalities.
openaire +4 more sources
Liouville type theorems for the steady axially symmetric Navier-Stokes and magnetohydrodynamic equations [PDF]
Dongho Chae, Shangkun Weng
openalex +1 more source
Liouville type theorem for Hartree-Fock Equation on half space
Xiaomei Chen, Xiaohui Yu
openalex +1 more source

