AN APPLICATION OF BERNSTEIN POLYNOMIALS IN SOLVING THE FIRST FOURIER PROBLEM FOR PARABOLIC EQUATIONS IN A BANACH SPACE

Articles in the same Issue

1. Titelei
2. Contents
3. THE LIMIT PROBLEMS FOR THE HEAT EQUATION AND FOR THE m-DIMENSIONAL CUBOID
4. EXISTENCE OF SOLUTIONS OF THE GOURSAT PROBLEM FOR SOME FUNCTIONAL-DIFFERENTIAL EQUATIONS
5. TWO MODIFICATIONS OF THE APPROpOMATE DERIVATIVE
6. A NON-CLASSICAL DEFINITION OF TANGENT BUNDLE AND COTANGENT BUNDLE
7. ON REDUCED ALMOST GEODESIC MAPPINGS IN RIEMANNIAN SPACES
8. СХОДИМОСТЬ МЕТОДА КОНЕЧНЫХ ЭЛЕМЕНТОВ ДЛЯ НЕКОТОРОЙ НАЧАЛЬНОЙ ЗАДАЧИ
9. SOME STRUCTURAL PROPERTIES OF MEASURABLE SETS
10. ON COEFFICIENTS INEQUALITIES OF GARABEDIAN-SCHIFFER TYPE FOR BOUNDED UNIVALENT FUNCTIONS
11. SOME ALGEBRAIC PROPERTIES CONCERNING THE TANGENT BUNDLE OF ORDER TWO
12. AN APPLICATION OF BERNSTEIN POLYNOMIALS IN SOLVING THE FIRST FOURIER PROBLEM FOR PARABOLIC EQUATIONS IN A BANACH SPACE
13. ON THE EXISTENCE OF SOLUTIONS OF INFINITE SYSTEMS OF DIFFERENTIAL AND INTEGRAL-DIFFERENTIAL EQUATIONS
14. ON AXIOMATIZATION OF THE CONCEPT OF MEASURABLE FUNCTION
15. PICONE'S IDENTITY IN NON-LEIBNIZ ALGEBRAS
16. ON ALGEBRAIC CRITERIA FOR k-DETERMINACY OF GERMS OF SMOOTH FUNCTIONS ON MANIFOLDS WTIH BOUNDARY
17. ON STRICTLY POSITIVE MEASURES AND STRICTLY CONVEX NORMS
18. ON A CONCEPT OF ROUGH SEIS
19. ON THE MODIFIED HERMITE INTERPOLATION POLYNOMIALS