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There should be an icon called ODBC Data Sources (32-bit), Data Sources (ODBC), or something similar.Related: Moreover, fractional derivatives can appear naturally when a dynamic phenomenon is strongly conditioned by the geometry of the problem: a simple, very instructive xample is presented in [TOR 84] See in particular [CARP 97] for examples in continuum mechanics and [POD 99] for many applications in engineering sciences 7112 Theories A detailed historical overview of the theory of fractional derivatives is given in [OLD 74]; moreover, this work is undoubtedly one of the rst attempts to assemble scattered results Recently, a theoretical synthesis was proposed in [MIL 93], where certain algebraic aspects of fractional differential equations of rational order are completely developed In mathematics, the Russian work [SAM 87] is authoritative; it compiles a set of unique de nitions and theories Pseudo-differential operators are mentioned in 7 of [TAY 96] and the rst article on the concept of diffusive representation was, as far as we know, section 5 of [STA 94] During the last 10 years, a number of themes have developed: see, in particular, the book [MAT 98c] for a general theoretical framework [MON 98], and for several applications derived from them 712 Problems From a mathematical point of view, these integro-differential relations or convolutions with locally integrable kernels (or L1 , ie, absolutely integrable on loc any interval [a, b]) are not simple to treat: analytically, the singular character of kernel t 1 (with 0 < < 1) problematizes the use of theorems based on the regularity of the latter (in [DAUT 84a], for example, the kernels are always supposed to be continuous) Numerically, it is not simple to treat this singularity at the temporal origin (although that is a priori possible by carrying out an integration by parts, which arti cially increases the order of derivation of the unknown function, while keeping a convolution with a more regular kernel) In the theories mentioned in section 7112, several problems appear First, the de nition of fractional derivatives poses problems for orders higher than 1 (in particular, fractional derivatives do not commute, which is extremely awkward and, in addition, the composition of integration and fractional derivatives of the same order do not necessarily give the identity); this leads, in practice, to the use of rather strict calculations and a reintroduction a posteriori of the formal solution in the. 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