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Found 102 Documents (Results 1–100)

Positive integral kernels for polar derivatives. (English) Zbl 1429.30012

Aleman, Alexandru (ed.) et al., Analysis of operators on function spaces. The Serguei Shimorin memorial volume. Including extended versions of lectures of the conference in honor of the memory of Serguei Shimorin at the Mittag-Leffler Institute, Stockholm, Sweden in the summer of 2018. Cham: Springer. Trends Math., 251-258 (2019).
MSC:  30C15 26C10 42A16
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Algorithms for Bernstein-Sato polynomials and multiplier ideals. (English) Zbl 1321.68522

Watt, Stephen M. (ed.), Proceedings of the 35th international symposium on symbolic and algebraic computation, ISSAC 2010, Munich, Germany, July 25–28, 2010. New York, NY: Association for Computing Machinery (ACM) (ISBN 978-1-4503-0150-3). 99-106 (2010).
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Differential equations in algebras. (English) Zbl 1228.17001

Sabadini, Irene (ed.) et al., Hypercomplex analysis. Selected papers of the 6th ISAAC conference, Ankara, Turkey, August 13–18, 2007. Basel: Birkhäuser (ISBN 978-3-7643-9892-7/hbk; 978-3-7643-9893-4/ebook). Trends in Mathematics, 187-205 (2009).
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Barker sequences and flat polynomials. (English) Zbl 1266.11051

McKee, James (ed.) et al., Number theory and polynomials. Proceedings of the workshop, Bristol, UK, April 3–7, 2006. Cambridge: Cambridge University Press (ISBN 978-0-521-71467-9/pbk). London Mathematical Society Lecture Note Series 352, 71-88 (2008).
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Spectral properties of operator polynomials with nonnegative coefficients. (English) Zbl 1105.47016

Langer, Matthias (ed.) et al., Operator theory and indefinite inner product spaces. Presented on the occasion of the retirement of Heinz Langer in the colloquium on operator theory, Vienna, March 2004. Basel: Birkhäuser (ISBN 3-7643-7515-9/hbk). Operator Theory: Advances and Applications 163, 147-162 (2006).
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Some aspects of the nontrivial solvability of homogeneous Dirichlet problems for linear equations of arbitrary even order in the disk. (English. Russian original) Zbl 1112.35043

Math. Notes 77, No. 4, 461-470 (2005); translation from Mat. Zametki 77, No. 4, 498-508 (2005).
MSC:  35G15
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An algorithm for computing exponential polynomial solutions of constant coefficients holonomic PDE’s –generic case–. (English) Zbl 1107.35034

Son, Le Hung (ed.) et al., Proceedings of the 2004 international conference on applied mathematics (ICAM) on methods of complex Clifford analysis, Hanoi, Vietnam, August 25–29, 2004. Delhi: SAS International Publications (ISBN 81-88296-01-5/hbk). 335-344 (2004).
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Hybrid method for solving polynomial equations. (English) Zbl 0952.65043

Nishizawa, Kiyoko (ed.) et al., NLA 99, Computer algebra. The 4th symposium on nonlinear analysis, Josai Univ., Saitama, Japan, September 16-18, 1999. Saitama: Josai Univ., Graduate School of Science, Josai Math. Monogr. 2, 91-104 (2000).
MSC:  65H10 12Y05 26C10 30C15
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Fast numerical improvement of factors of polynomials and of partial fractions. (English) Zbl 0922.65039

Gloor, Oliver (ed.), Proceedings of the 1998 international symposium on symbolic and algebraic computation, ISSAC ’98, Rostock, Germany, August 13–15, 1998. New York, NY: ACM Press. 260-267 (1998).
Reviewer: W.Govaerts (Gent)
MSC:  65H05 12Y05 30C15
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Representative systems of exponentials and the Cauchy problem for partial differential equations with constant coefficients. (English. Russian original) Zbl 0903.35013

Izv. Math. 61, No. 3, 553-592 (1997); translation from Izv. Ross. Akad. Nauk, Ser. Mat. 61, No. 3, 91-132 (1997); letter to the editor ibid. 62, No. 3, 649 (1998); translation from ibid. 62, No. 3, 224 (1998).
MSC:  35E15 46E10 32A05
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On the equivariant cohomology of differentiable manifolds. (I: M. Duflo and M. Vergne, Equivariant cohomology and descent. II: S. Kumar and M. Vergne, Equivariant cohomology with generalized coefficients). (Sur la cohomologie équivariante des variétés différentiables. (I: M. Duflo et M. Vergne, Cohomologie équivariante et descente. II: S. Kumar and M. Vergne, Equivariant cohomology with generalized coefficients).) (French) Zbl 0830.57001

Astérisque. 215. Paris: Société Mathématique de France, 205 p. (1993).
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