APPLICATION OF INTEGRAL EQUATIONS IN THE THEORY OF DIFFUSION IN THREE-COMPONENT METAL SYSTEMS

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1. Contents
2. A GENERAL MIXED BOUNDARY VALUE PROBLEM IN THE THEORY OF ELASTICITY FOR PIECEWISE NON-HOMOGENEOUS ANISOTROPIC BODIES
3. ON THE NON-LINEAR RIEMANN PROBLEM FOR AN INFINITE SYSTEM OF FUNCTIONS WITH DEVIATED ARGUMENT
4. ON INTEGRO-DIFFERENTIAL EQUATIONS OF PARABOLIC TYPE WITH FUNCTIONAL ARGUMENTS
5. APPLICATION OF INTEGRAL EQUATIONS IN THE THEORY OF DIFFUSION IN THREE-COMPONENT METAL SYSTEMS
6. A THEOREM ON PRESERVING THE CLASS A (M, ɑ, φ) BY A SINGULAR INTEGRAL IN THE SENSE OF CAUCHY'S PRINCIPAL VALUE
7. SOLUTION FONDAMENTALE SPECIALE DE L'EQUATION DE LA CHALEUR ET SON APPLICATION À LA CONSTRUCTION DE LA SOLUTION FONDAMENTALE SPÉCIALE D'UN SYSTÈME PARABOLIQUE
8. RIGHT INVERTIBLE OPERATORS AND FUNCTIONAL-DIFFERENTIAL EQUATIONS WITH INVOLUTIONS
9. SUR UNE APPLICATION DE LA THÉORIE DES SYSTÈMES PARABOLIQUES
10. ON A CERTAIN SYSTEM OF NON-LINEAR INTEGRAL EQUATIONS AND ITS APPLICATION
11. NON-LINEAR BOUNDARY-VALUE PROBLEM IN THE PLANE FOR A SYSTEM OF PARTIAL DIFFERENTIAL EQUATIONS