[1] S.A. Abramov, J.J. Carette, K.O. Geddes, and H.Q. Le. Telescoping in the context of symbolic summation in Maple. Journal of Symbolic Computation, 38(4):1303-1326, October 2004.
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[2] S.A. Abramov and H.Q. Le. On the order of the recurrence produced by the method of creative telescoping. Discrete Mathematics, 2004. To appear.
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[3] Amirhossein Amiraslani. Dividing polynomials when you only know their values. In Laureano Gonzalez-Vega, editor, Proceedings of EACA, pages 5-10, Santander, Spain, 2004.
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[4] Amirhossein Amiraslani, Robert M. Corless, Laureano Gonzalez-Vega, and Azar Shakoori. Polynomial algebra by values. Technical Report TR-04-01, Ontario Research Centre for Computer Algebra, 2004.
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[5] Dhavide Aruliah and Robert M. Corless. Numerical parameterization of affine varieties using ODEs. In Jaime Gutierrez, editor, ACM International Symposium on Symbolic and Algebraic Computation, pages 12-18, Santander, Spain, 2004. ACM Press, New York.
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[6] Mhenni M. Benghorbal. Power Series Solutions of Fractional Differential Equations and Symbolic Derivatives. PhD thesis, The University of Western Ontario, London, 2004.
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[7] Mhenni M. Benghorbal. The Mittag-Leffler theorem and integer order symbolic derivative formulas of meromorphic functions. International Journal of Computation and Numerical Analysis and Applications, 2004.
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[8] Mhenni M. Benghorbal and Robert M. Corless. Power series solutions of fractional differential equations. International Journal of Pure and Applied Mathematics, 2004.
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[9] Mhenni M. Benghorbal and Robert M. Corless. A unified formula for arbitrary order symbolic derivatives and integrals of a rational polynomial. International Journal of Pure and Applied Mathematics, 2004.
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[10] Joe Bonasia, François Lemaire, Greg Reid, Robin Scott, and Lihong Zhi. Determination of approximate symmetries of differential equations. CRM Proceedings and Lecture Notes, 39:233-250, 2004.
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[11] F. Boulier, M. Moreno Maza, and C.Oancea. A new henselian construction and its application to polynomial gcds over direct products of fields. In Laureano Gonzalez-Vega, editor, Proceedings of EACA, Santander, Spain, June 2004. Universidad de Cantabria.
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[12] Manuel Bronstein, Robert M. Corless, James H. Davenport, and David J. Jeffrey. Algebraic properties of the Lambert W function. submitted, 2004.
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[13] Yu.A. Brychkov and K.O. Geddes. Differentiation of hypergeometric functions with respect to parameters. In N.M. Chuong, L. Nirenberg, and W. Tutschke, editors, International Conference on Abstract and Applied Analysis, pages 15-28. World Scientific, 2004.
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[14] R. Burger, G. Labahn, and M. van Hoeij. Closed-form solutions of linear ODEs having elliptic function coefficients. In Jaime Gutierrez, editor, ACM International Symposium on Symbolic and Algebraic Computation, pages 58-64, Santander, Spain, 2004. ACM Press, New York.
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[15] J. Cai, M.Moreno Maza, S.M. Watt, and M. Dunstan. Debugging a high-level language via a unified interpreter and compiler runtime enviroment (extended version). In Proceedings of ACA, Beaumont, pages 125-138. Lamar University, July 2004.
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[16] J. Cai, M.Moreno Maza, S.M. Watt, and M. Dunstan. Debugging a high-level language via a unified interpreter and compiler runtime enviroment. In Proceedings of EACA, Santander, pages 119-124. Universidad de Cantabria, July 2004.
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[17] Orlando A. Carvajal. A hybrid symbolic-numeric method for multiple integration based on tensor-product series approximations. M.Math thesis, School of Computer Science, University of Waterloo, Waterloo, Canada, May 2004. Co-supervised by K.O. Geddes and F.W. Chapman. Available online through the National Library of Canada, and through University Microfilms International. 88 pages.
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[18] H. Cheng and G. Labahn. Output-sensitive modular algorithms for polynomial matrix normal forms. Journal of Symbolic Computation, 2004. submitted.
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[19] Y. Chicha, M. Lloyd, C. Oancea, and S.M. Watt. Parametric polymorphism for computer algebra software components. In Proceedings of SYNASC, Timisoara, pages 119-130. MITRON Press, September 2004.
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[20] Robert M. Corless. The generalized companion matrix in the Lagrange basis. In Laureano Gonzalez-Vega, editor, Proceedings of EACA, pages 317-322, Santander, Spain, 2004.
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[21] Robert M. Corless and D.J.Jeffrey. Computer algebra support for the Wright omega function. submitted, 2004.
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[22] Robert M. Corless and D.J.Jeffrey. Complex numerical values of the Wright omega function. submitted, 2004.
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[23] Robert M. Corless and Stephen M. Watt. Bernstein bases are optimal, but, sometimes, Lagrange bases are better. In Proceedings of SYNASC, Timisoara, pages 141-153. MITRON Press, September 2004.
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[24] Robert M. Corless, Stephen M. Watt, and Lihong Zhi. QR factoring to compute the GCD of univariate approximate polynomials. IEEE Transactions on Signal Processing, 52(12):3394-3402, December 2004. accepted December 2003.
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[25] X. Dahan, M. Moreno Maza, É. Schost, W. Wu, and Y. Xie. Equiprojectable decompositions of zero-dimensional varieties. In A. Valibouze, editor, International Conference on Polynomial System Solving, pages 69-72, Paris, France, 2004.
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[26] Andrea Doeschl, Matt Davison, Henning Rasmussen, and Greg Reid. Assessing cellular automata based models using partial differential equations. Mathemathical and Computer Modelling, page 28 pages, July 2004.
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[27] Kevin Durdle. Supporting mathematical handwriting recognition through an extended digital ink framework. M.Sc. thesis, Department of Computer Science, University of Western Ontario, London, Canada, December 2004.
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[28] K.O. Geddes, H.Q. Le, and Z. Li. Differential rational normal forms and a reduction algorithm for hyperexponential functions. In Jaime Gutierrez, editor, ACM International Symposium on Symbolic and Algebraic Computation, pages 183-190, Santander, Spain, 2004. ACM Press, New York.
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[29] M. Giesbrecht, G. Labahn, and W s. Lee. Symbolic-numeric sparse polynomial interpolation in chebyshev basis and trigonometric interpolation. In CASA'2004. Springer-Verlag, 2004.
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[30] M. Giesbrecht, G. Labahn, and W s. Lee. Symbolic-numeric sparse polynomial interpolation of multivariate polynomials. In 9-th Rhine Workshop on Computer Algebra, 2004.
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[31] Jane M. Heffernan and Robert M. Corless. Solution of some delay differential equations with Maple. submitted, 2004.
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[32] Silvana Ilie, Robert M. Corless, and Greg Reid. Numerical solution of index-1 DAE is polynomial cost in the number of bits of accuracy requested. submitted, 2004.
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[33] D.J. Jeffrey and A.C. Norman. Not seeing the roots for the branches. SIGSAM Bulletin: Communications on Computer Algebra, 38(3):57-66, 2004.
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[34] George Labahn and Ziming Li. Hyperexponential solutions of finite-rank ideals in orthogonal Ore rings. In Jaime Gutierrez, editor, ACM International Symposium on Symbolic and Algebraic Computation, pages 213-220, Santander, Spain, 2004. ACM Press, New York.
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[35] S. Ming Liong. On Bronstein's algorithm to solve the Risch differential equation and its implementation in Maple. M.Math. essay, School of Computer Science, University of Waterloo, Waterloo, Canada, August 2004.
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[36] T. Mulders and A. Storjohann. Certified dense linear system solving. Journal of Symbolic Computation, 37(4):485-510, 2004.
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[37] C. Oancea and S.M. Watt. A framework for using Aldor libraries with Maple. In Laureano Gonzalez-Vega, editor, Proceedings of EACA, pages 219-224, Santander, Spain, June 2004. Universidad de Cantabria.
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[38] D. Saunders, A. Storjohann, and G. Villard. Matrix rank certification. Electronic Journal of Linear Algebra, pages 16-23, 2004.
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[39] Azar Shakoori. The Bézout matrix in the Lagrange basis. In Laureano Gonzalez-Vega, editor, Proceedings of EACA, pages 295-299, Santander, Spain, June 2004. Universidad de Cantabria.
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[40] Elena Smirnova, Clare So, and Stephen M. Watt. An architecture for distributed mathematical web services. In Proceedings of the Third Interiational Conference MKM, Bialoweza, pages 363-377. Springer-Verlag, September 2004.
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[41] Stephen M. Watt. Optimizing compilers for symbolic-numeric computation. In Proceedings of SYNASC, Timisoara, page 18. MITRON Press, September 2004.
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[42] A. Wittkopf. Algoritms and Implementations for Differential Elimination. Ph.D. thesis, Simon Fraser University, 2004.
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[43] Xiaojie. Achieving interoperability of pen computing among heterogeneous devices and digital ink form. M.Sc. thesis, Department of Computer Science, University of Western Ontario, London, Canada, December 2004.
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[44] F. Xie, Greg Reid, and S. R. Valluri. A numerical method for one-dimensional action functionals of photonic band-gap structures. Canadian Journal of Physics, pages 423-437, 2004.
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[45] Y. Zhang. Algorithms for Noncommutative Differential Operators. Ph.D. thesis, University of Western Ontario, 2004.
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