Superconvergence Phenomenon in the Finite Element Method Arising from Averaging Gradients.
Superconvergence results for linear triangular elements
Super-critical boundary bubbling in a semilinear Neumann problem
Supercritical elliptic problems in domains with small holes
Superficie minime illimitate
Superharmonic functions and differential equations involving measures for quasilinear elliptic operators with lower order terms.
Superlinear CG convergence for special right-hand sides.
Superlinear Elliptic Boundary Value Problems.
Superlinear elliptic boundary value problems
Superlinear elliptic equations
Superlinear equations and a uniform anti-maximum principle for the multi-Laplacian operator.
Superlinear equations involving nonlinearities limited by asymptotically homogeneous functions.
Supersolutions and stabilization of the solutions of the equation∂u/∂t - div(|∇p|p-2 ∇u) = h(x,u), Part II.
In this paper we consider a nonlinear parabolic equation of the following type:(P) ∂u/∂t - div(|∇p|p-2 ∇u) = h(x,u)with Dirichlet boundary conditions and initial data in the case when 1 < p < 2.We construct supersolutions of (P), and by use of them, we prove that for tn → +∞, the solution of (P) converges to some solution of the elliptic equation associated with (P).
Supersolutions and stabilization on the solution of a nonlinear parabolic system.
Supersymmetric quantum mechanics and Painlevé IV equation.
Supersymmetric representations and integrable fermionic extensions of the Burgers and Boussinesq equations.
Supersymmetry and Ghosts in Quantum Mechanics
2000 Mathematics Subject Classification: 81Q60, 35Q40.A standard supersymmetric quantum system is defined by a Hamiltonian [^H] = ½([^Q]*[^Q] +[^Q][^Q]*), where the super-charge [^Q] satisfies [^Q]2 = 0, [^Q] commutes with [^H]. So we have [^H] ≥ 0 and the quantum spectrum of [^H] is non negative. On the other hand Pais-Ulhenbeck proposed in 1950 a model in quantum-field theory where the d'Alembert operator [¯] = [(∂2)/( ∂t2)] − Δx is replaced by fourth order operator [¯]([¯] + m2), in order to...
Supersymmetry of affine Toda models as fermionic symmetry flows of the extended mkdv hierarchy.
Supersymmetry, Witten complex and asymptotics for directional Lyapunov exponents in
By using a supersymmetric gaussian representation, we transform the averaged Green's function for random walks in random potentials into a 2-point correlation function of a corresponding lattice field theory. We study the resulting lattice field theory using the Witten laplacian formulation. We obtain the asymptotics for the directional Lyapunov exponents.
Supplementary balance laws for Cattaneo heat propagation
In this work we determine for the Cattaneo heat propagation system all the supplementary balance laws (shortly SBL) of the same order (zero) as the system itself and extract the constitutive relations (expression for the internal energy) dictated by the Entropy Principle. The space of all supplementary balance laws (having the functional dimension 8) contains four original balance laws and their deformations depending on 4 functions of temperature (). The requirements of the II law of thermodynamics...