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The 'fractional' kinetic equations and general theory of dielectric relaxation region. The frequency dependence of the reduced collective motion contains real and pair of complex-conjugate
'Fractional' kinetic equations and 'universal' decoupling of a memory function in mesoscale regionIt is proved that kinetic equations containing non-integer integrals and derivatives appear
The 'fractional' kinetic equations and general theory of dielectric relaxation region. The frequency dependence of the reduced collective motion contains real and pair of complex-conjugate
Theory of dielectric relaxation in non-crystalline solids: From a set of micromotions to the averaged collective motion in the mesoscale region operator has a real exponent, the other two form a pair of non-integer operators having the complex
'Fractional' kinetic equations and 'universal' decoupling of a memory function in mesoscale regionIt is proved that kinetic equations containing non-integer integrals and derivatives appear
Theory of dielectric relaxation in non-crystalline solids: From a set of micromotions to the averaged collective motion in the mesoscale region operator has a real exponent, the other two form a pair of non-integer operators having the complex
Dielectric relaxation phenomenon based on the fractional kinetics: Theory and its experimental confirmation accept power-law dependence with real or complex-conjugated exponents. This means that in the region
Is there geometrical/physical meaning of the fractional integral with complex exponent? in terms of non-integer operators with complex and real power-law exponents can be successfully applied
Dielectric relaxation phenomenon based on the fractional kinetics: Theory and its experimental confirmation accept power-law dependence with real or complex-conjugated exponents. This means that in the region
Is there geometrical/physical meaning of the fractional integral with complex exponent? in terms of non-integer operators with complex and real power-law exponents can be successfully applied
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