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| | | | Numerical Methods (De Gruyter Reference)
This multi-volume handbook is the most up-to-date and comprehensive reference work in the field of fractional calculus and its numerous applications. This third volume collects authoritative chapters covering several numerical aspects of fractional calculus, including time and space fractional derivatives, finite differences and finite elements,... |
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Basic Theory (De Gruyter Reference)
Fractional calculus (FC) originated in 1695, nearly at the same time as conventional
calculus. However, FC attracted limited attention and remained a pure mathematical
exercise, in spite of the contributions of important mathematicians, physicists and
engineers. FC had a rapid development during the last few decades, both in... | | Applications in Engineering, Life and Social Sciences (De Gruyter Reference)
Fractional Calculus (FC) has originated in 1695, nearly at the same time as conventional calculus. However, FC attracted limited attention and remained a pure mathematical exercise in spite of the original contributions of important mathematicians,
physicists and engineers. FC had a rapid development during the last few decades,
both in... | | |
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