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Our effort is to take these challenges on utilizing the overall purpose laptop algebra techniques Maple and MuPAD. All these algorithms have been carried out --- or improved --- by the writer in the computer algebra system MuPAD. These are lecture notes of a course entitled "Some computer algebra algorithms" given by the writer at the University of Nancy 1 in 1997. Five basic algorithms utilized by computer algebra systems are briefly described: Gosper's algorithm for computing indefinite sums, Zeilberger's algorithm for particular sums, Berlekamp's algorithm for factoring polynomials over finite fields, Zassenhaus' algorithm for factoring polynomials with integer coefficients, and Lenstra's integer factorization algorithm using elliptic curves. Therefore, we present that to a given class of algorithms corresponds a properly-outlined class of generating features, and in flip a given class of formulae for the asymptotic average cost. We may also use these equations to compute utilizing asymptotic analysis the common-case value when the input knowledge dimension tends to infinity, since we know that the asymptotic common cost is instantly related to the behaviour of these generating functions round their singularities. 1994: GFUN: a Maple package deal for the manipulation of producing and holonomic features in one variable, with Bruno Salvy, ACM Transactions on Mathematical Software, quantity 20, number 2, 1994. A preliminary model appeared as INRIA Technical Report 143, October 1992. - We describe the GFUN package deal which accommodates features for manipulating sequences, linear recurrences or differential equations and generating functions of various types

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