REDUCTION OF THE EQUATION F(x₁x₂, x₃,x₄)=0 TO THE FORM f₁(x₁)f₂(x₂)+g₁(x₁)f₃(x₃)+h₁(x₁)+f₄(x₄)=0

Articles in the same Issue

1. Titelei
2. Contents
3. STABILITY OF THE FOUR-POINT FINITE DIFFERENCE SCHEME FOR LINEAR PARABOLIC EQUATIONS WITH FIRST DERIVATIVES AND WITH VARIABLE COEFFICIENTS
4. PRINCIPE DE MAXIMUM DE CERTAINES SOLUTIONS D'INEGALITE AUX DERIVEES PARTIELLES DE TYPE PARABOLIQUE DANS UN CYLINDRE Ω × ] - ∞ , T)
5. PROPERTIES OF A CERTAIN SINGULAR INTEGRAL AND THEIR APPLICATIONS TO SOLUTION OF HILBERT PROBLEM IN THE SPACE
6. REDUCTION OF THE EQUATION F(x₁x₂, x₃,x₄)=0 TO THE FORM f₁(x₁)f₂(x₂)+g₁(x₁)f₃(x₃)+h₁(x₁)+f₄(x₄)=0
7. ELEMENTS OF FINITE VARIATION
8. NOTE SUR UN TRAVAIL DE H. HORNICH
9. CONTINUOUS SOLUTIONS OF A FUNCTIONAL INEQUALITY OF SECOND ORDER
10. EXISTENCE THEOREM FOR FUNCTIONAL-DIFFERENTIAL EQUATION WITH COMPACT CONVEX VALUED SOLUTIONS
11. REMARKS ON DISTINGUISHING SUBSETS OF JOIN - SEMILATTICES
12. TWO INDIRECT APPROXIMATION THEOREMS
13. ON SOME PROPERTIES OF MULTIVALENT ALPHA-STARLIKE FUNCTIONS
14. IDEALS AND MULTIPLIERS OF A CLASS OF INTEGRAL FUNCTIONS
15. ОБОБЩЕННЫЕ РЕШЕНИЯ ПЕРВОЙ ЗАДАЧИ ФУРЬЕ ДЛЯ ПАРАБОЛИЧЕСКОЙ СИСТЕМЫ
16. GENERALIZATION OF EDELSTEIN'S FIXED POINT THEOREM
17. SOME TRANSFORMATIONS OF QUASI-DIFFUSION PROCESSES
18. COMMON FIXED POINT THEOREMS IN METRIC SPACES