Classical boundary conditions as a technical tool in modern mathematical physics

Sir Joseph Larmor and Modern Mathematical Physics.

Sir Joseph Larmor and Modern Mathematical PhysReports: ics: PROFEssoR GEORGE D. BIRKRHOFF ................................. 77 Collaboration between Colleges and Universities and the Department of Agriculture with Special What More Can Engineering Colleges Do through Reference to Training Replacements during the ESMWT?: DEAN GEORGE W. CASE ......................................... 79 War .........

Modern Mathematical Physics: What It Should Be

When somebody asks me, what I do in science, I call myself a specialist in mathematical physics. As I have been there for more than 40 years, I have some definite interpretation of this combination of words: " mathematical physics. " Cynics or purists can insist that this is neither mathematics nor physics, adding comments with a different degree of malice. Naturally, this calls for an answer, ...

On Non-Classical Boundary Conditions

To determine the deformation of a body from the system of differential equations governing its thermo-mechanical deformations, we need side conditions such as boundary conditions. The most frequently employed boundary conditions are those of place and/or traction in a purely mechanical problem and of temperature and/or heat flux in a thermal problem. These and other more familiar mechanical bou...

Module structure of classical multidimensional systems appearing in mathematical physics

In this paper, within the constructive algebraic analysis approach to linear systems, we study classical linear systems of partial differential (PD) equations in two or three independent variables with constant coefficients appearing in mathematical physics and engineering sciences such as the Stokes and Oseen equations studied in hydrodynamics. We first provide a precise algebraic description ...

Institute for Mathematical Physics Conformal Boundary Conditions and Three{dimensional Topological Field Theory