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4, then the corresponding con guration space obstacle (CSO) is uniformly locally connected In particular, for the case of 2-DOF robot arms, this property guarantees that the free con guration space obstacle (FCS) is bounded by simple closed curves, which is an important feature upon which various sensor-based motion strategies developed above are based Both the simplicity and closedness of the boundary curves are important to these algorithms: It is these features that allow the algorithms to solve the motion planning problem with very little input information (local sensing only) about the robot environment This is true for the simpler Bug family algorithms presented in 3, as well as for the more sophisticated algorithms developed in this chapter The robot can correctly conclude that the target position is not reachable a global property by circumnavigating only parts of the obstacles involvedRelated: NET Intelligent Mail Generation.

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Moreover, fractional derivatives can appear naturally when a dynamic phenomenon is strongly conditioned by the geometry of the problem: a simple, very instructive example 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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Moreover, fractional derivatives can appear naturally when a dynamic phenomenon is strongly conditioned by the geometry of the problem: a simple, very instructive example 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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