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  1. Generalized method of Bubnov-Galerkin for fractional integro-differential equations
  2. Quadrature formulas for computing Riemann-Liouville fractional integrals
  3. Approximate calculation of the fractional differential equation
  4. Representation of distribution functions by fractional Riemann-Liouville integrals
  5. MIXED INTEGRAL OPERATOR OF THE VOLTERRA CONVOLUTION TYPE IN WEIGHTED GENERALIZED HÖLDER SPACE
  6. MIXED INTEGRAL OPERATOR OF THE VOLTERRA CONVOLUTION TYPE IN WEIGHTED GENERALIZED HÖLDER SPACE
  7. OPERATORS OF VOLTERRA CONVOLUTION TYPE IN GENERALIZED HOLDER SPACES
  8. The Isomorphism Realized By Mixed Fractional Integrals In Hölder Classes
  9. THE WEIGHTED ESTIMATES OF ZYGMUND TYPE FOR MIXED FRACTIONAL INTEGRALS
  10. Mapping Properties of Mixed Fractional Differentiation Operators in Hölder Spaces Defined by Usual Hölder Condition