Global uniqueness results for fractional order partial hyperbolic functional differential equations.
Gradient flows of non convex functionals in Hilbert spaces and applications
This paper addresses the Cauchy problem for the gradient flow equation in a Hilbert space
Gradient flows with metric and differentiable structures, and applications to the Wasserstein space
In this paper we summarize some of the main results of a forthcoming book on this topic, where we examine in detail the theory of curves of maximal slope in a general metric setting, following some ideas introduced in [11, 5], and study in detail the case of the Wasserstein space of probability measures. In the first part we derive new general conditions ensuring convergence of the implicit time discretization scheme to a curve of maximal slope, the uniqueness, and the error estimates. In the second...
Green function and Fourier transform for o-plus operators.
Green function for the heat equation with oblique boundary conditions in an angle
Green’s function pointwise estimates for the modified Lax–Friedrichs scheme
The aim of this paper is to find estimates of the Green’s function of stationary discrete shock profiles and discrete boundary layers of the modified Lax–Friedrichs numerical scheme, by using techniques developed by Zumbrun and Howard [27] in the continuous viscous setting.
Green's function pointwise estimates for the modified Lax–Friedrichs scheme
The aim of this paper is to find estimates of the Green's function of stationary discrete shock profiles and discrete boundary layers of the modified Lax–Friedrichs numerical scheme, by using techniques developed by Zumbrun and Howard [CITE] in the continuous viscous setting.
Gronwall-Bellman-type integral inequalities and applications to BVPs.
Ground states of semilinear elliptic equations : a geometric approach
Group classification of the general evolution equation: local and quasilocal symmetries.
Group Classification of Variable Coefficient Quasilinear Reaction-diffusion Equations
Hadamard's fundamental solution and multiple-characteristic problems.
Harmonic Differential Operators.
Harmonic metrics and connections with irregular singularities
We identify the holomorphic de Rham complex of the minimal extension of a meromorphic vector bundle with connexion on a compact Riemann surface with the complex relative to a suitable metric on the bundle and a complete metric on the punctured Riemann surface. Applying results of C. Simpson, we show the existence of a harmonic metric on this vector bundle, giving the same complex.
Harmonic wavelet solution of Poisson's problem.
Harnack inequality for the Schrödinger problem relative to strongly local Riemannian -homogeneous forms with a potential in the Kato class.
Hausdorffovy míry a odstranitelné singularity parciálních diferenciálních rovnic
Heat Flow out of Regions in IRm.
Helmholtz's vorticity transport equation with partial discretization in bounded 3-dimensional domains.
Hematologic Disorders and Bone Marrow–Peripheral Blood Dynamics
Hematologic disorders such as the myelodysplastic syndromes (MDS) are discussed. The lingering controversies related to various diseases are highlighted. A simple biomathematical model of bone marrow - peripheral blood dynamics in the normal state is proposed and used to investigate cell behavior in normal hematopoiesis from a mathematical viewpoint. Analysis of the steady state and properties of the model are used to make postulations about the...