"Gröbner Basis Methods in Polynomial Modelling"

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Book	Author(s)	Year	Publisher
The structure of polynomial ideals and Grobner bases.	Thomas W. Dube	1988	Courant Institute of Mathematical Sciences, New York University
Polynomial Methods in Combinatorics	Larry Guth	2016	American Mathematical Society
Solving Polynomial Equation Systems II: Macaulay's Paradigm and Grobner Technology	Teo Mora	2005-05	Cambridge University Press
Local polynomial modelling and its applications /	Fan, Jianqing.; Gijbels, I.	1996.	Chapman & Hall,
Elimination Methods in Polynomial Computer Algebra	V. Bykov; A. Kytmanov; M. Lazman; Mikael Passare	1998	Springer Netherlands
Constructive Commutative Algebra: Projective Modules Over Polynomial Rings and Dynamical Gröbner Bases	Ihsen Yengui	1st ed. 2015	Springer International Publishing
Polynomial Methods and Incidence Theory	Adam Sheffer	2022-03	Cambridge University Press
Polynomial identities and combinatorial methods /	Giambruno, A.; Regev, Amitai.; Zaicev, Mikhail.	©2003.	Marcel Dekker,
Polynomial identities and combinatorial methods /	Giambruno, A.; Regev, Amitai.; Zaicev, Mikhail.	[2003], ©2003.	Marcel Dekker,
Polynomial identities and asymptotic methods /	Giambruno, A.; Zaicev, Mikhail.	[2005], ©2005.	American Mathematical Society,
Admissible orderings and bounds for Grobner basis normal form algorithms.	Thomas Dube	1986	Courant Institute of Mathematical Sciences, New York University
Polynomial Methods for Control Systems Design	Michael J. Grimble; Vladimir Kučera	1996	Springer London
Martingale Methods in Financial Modelling	Marek Musiela	1997	Springer Berlin Heidelberg
Martingale Methods in Financial Modelling	Marek Musiela; Marek Rutkowski	2nd ed. 2005	Springer Berlin Heidelberg
Multiresolution Methods in Scattered Data Modelling	Armin Iske	2004	Springer Berlin Heidelberg
Modelling Methods for Energy in Buildings	C.P. Underwood	2004	John Wiley & Sons
Modelling and Quantitative Methods in Fisheries	Malcolm Haddon	2011	Routledge
Modelling Methods for Energy in Buildings	Chris Underwood	2004	Blackwell Science
Modelling and Quantitative Methods in Fisheries	Haddon, Malcolm	2001	Taylor and Francis
Gröbner Bases in Symbolic Analysis	Markus Rosenkranz; Dongming Wang	2007	De Gruyter
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Chapter	Author(s)	Book	Book Authors	Year	Publisher
Gröbner Basis Methods in Polynomial Modelling	R. A. Bates; B. Giglio; E. Riccomagno; H. P. Wynn	COMPSTAT: Proceedings in Computational Statistics 13th Symposium held in Bristol, Great Britain, 1998	Roger Payne; Peter Green	1998	Physica-Verlag HD
13. Commutative Gröbner Basis Methods		A Course in Mathematical Cryptography	Gilbert Baumslag; Benjamin Fine; Martin Kreuzer; Gerhard Rosenberger	2015	De Gruyter
Gröbner Basis	David Naccache	Encyclopedia of Cryptography and Security	Henk C.A. van Tilborg; Sushil Jajodia	2nd ed. 2011	Springer US
Universal Gröbner Basis for Parametric Polynomial Ideals	Amir Hashemi; Mahdi Dehghani Darmian; Marzieh Barkhordar	Mathematical Software – ICMS 2018: 6th International Conference, South Bend, IN, USA, July 24-27, 2018, Proceedings	James H. Davenport; Manuel Kauers; George Labahn; Josef Urban	1st ed. 2018	Springer International Publishing
14. Non-Commutative Gröbner Basis Methods		A Course in Mathematical Cryptography	Gilbert Baumslag; Benjamin Fine; Martin Kreuzer; Gerhard Rosenberger	2015	De Gruyter
Gröbner Basis Methods for Multivariate Splines	L.J. Billera; L.L. Rose	Mathematical Methods in Computer Aided Geometric Design	Tom Lyche and Larry L. Schumaker	1989	Academic Press
Gröbner Basis Methods in Mixture Experiments and Generalisations	Beatrice Giglio; Henry P. Wynn; Eva Riccomagno	Optimum Design 2000	Anthony Atkinson; Barbara Bogacka; Anatoly A. Zhigljavsky	2001	Springer US
Gröbner basis computation algorithms	José Bueso; José Gómez-Torrecillas; Alain Verschoren	Algorithmic Methods in Non-Commutative Algebra: Applications to Quantum Groups	J.L. Bueso; José Gómez-Torrecillas; A. Verschoren	2003	Springer Netherlands
Additional Gröbner Basis Algorithms	David A. Cox; John Little; Donal O’Shea	Ideals, Varieties, and Algorithms: An Introduction to Computational Algebraic Geometry and Commutative Algebra	David A. Cox; John Little; Donal O'Shea	4th ed. 2015	Springer International Publishing
Gröbner Bases for Polynomial Equations	P. O. Lindberg; Lars Svensson	Encyclopedia of Optimization	Christodoulos A. Floudas; Panos M. Pardalos	2001	Springer US
Gröbner Bases for Polynomial Equations	P. O. Lindberg; Lars Svensson	Encyclopedia of Optimization	Christodoulos A. Floudas; Panos M. Pardalos	2nd ed. 2009	Springer US
Gröbner Bases for Polynomial Ideals	K. O. Geddes; S. R. Czapor; G. Labahn	Algorithms for Computer Algebra	Keith O. Geddes; Stephen R. Czapor; George Labahn	1992	Springer US
Gröbner Bases for Polynomial Equations		Reference Encyclopedia of Optimization		2009	Springer
Polynomial Rings and Gröbner Bases	Jürgen Herzog; Takayuki Hibi; Hidefumi Ohsugi	Binomial Ideals	Jürgen Herzog; Takayuki Hibi; Hidefumi Ohsugi	1st ed. 2018	Springer International Publishing
Very large Gröbner basis calculations	Winfried Neun; Herbert Melenk	Computer Algebra and Parallelism: Second International Workshop, Ithaca, USA, May 9-11, 1990. Proceedings	Richard E. Zippel	1992	Springer Berlin Heidelberg
Very large Gröbner basis calculatio		Computer Algebra and Parallelism: Second International Workshop Ithaca, USA, May 9–11, 1990 Proceedings	Wolfgang Küchlin (auth.), Richard E. Zippel (eds.)	1992	Springer-Verlag Berlin Heidelberg
Verification of Gröbner Basis Candidates	Masayuki Noro; Kazuhiro Yokoyama	Mathematical Software -- ICMS 2014: 4th International Conference, Seoul, South Korea, August 5-9, 2014, Proceedings	Hoon Hong; Chee Yap	2014	Springer Berlin Heidelberg
Gröbner Basis and Its Applications	Takafumi Shibuta	A Mathematical Approach to Research Problems of Science and Technology: Theoretical Basis and Developments in Mathematical Modeling	Ryuei Nishii; Shin-ichiro Ei; Miyuki Koiso; Hiroyuki Ochiai; Kanzo Okada; Shingo Saito; Tomoyuki Shirai	2014	Springer Japan
Minimal Resolution via Grobner Basis	Yukari Ito	Proceedings of the symposium on algebraic geometry in East Asia /	Ohbuchi, Akira.	[2002], ©2002.	World Scientific,
Birkhoff Polynomial Basis	Amir Amiraslani; Heike Faßbender; Nikta Shayanfar	Applied and Computational Matrix Analysis: MAT-TRIAD, Coimbra, Portugal, September 2015 Selected, Revised Contributions	Natália Bebiano	1st ed. 2017	Springer International Publishing
Chapter	Author(s)	Book	Book Authors	Year	Publisher

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