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Items by England, Matthew

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Number of items: 31.

Bradford, R., Davenport, J. H., England, M., McCallum, S. and Wilson, D., 2016. Truth table invariant cylindrical algebraic decomposition. Journal of Symbolic Computation, 76, pp. 1-35.

Abraham, E., Abbott, J., Becker, B., Bigatti, A. M., Brain, M., Buchberger, B., Cimatti, A., Davenport, J., England, M., Fontaine, P., Forrest, S., Griggio, A., Kroening, D., Seiler, W. and Sturm, T., 2016. SC2:Satisfiability Checking meets Symbolic Computation (Project Paper). Springer International Publishing, pp. 28-43. (Lecture Notes in Artificial Intelligence; 9791)

Davenport, J. and England, M., 2016. Forthcoming. Need Polynomial Systems be Doubly-exponential? In: Proc ICMS 2016. Springer Verlag. (Lecture Notes in Computer Science; 9725)

England, M. and Davenport, J., 2016. Forthcoming. The complexity of cylindrical algebraic decomposition with respect to polynomial degree. Springer Verlag. (Lecture Notes in Computer Science)

Davenport, J. H. and England, M., 2015. Recent advances in real geometric reasoning. In: Botana, F. and Quaresma, P., eds. Automated Deduction in Geometry. Springer, pp. 37-52. (Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics); 9201)

England, M., Bradford, R. and Davenport, J. H., 2015. Improving the use of equational constraints in cylindrical algebraic decomposition. In: ISSAC '15 - 2015 ACM on International Symposium on Symbolic and Algebraic Computation, 2015-07-06 - 2015-07-09.

England, M. and Wilson, D., 2015. An Implementation of Sub-CAD in Maple. Department of Computer Science, University of Bath. (Department of Computer Science Technical Report Series; CSBU-2015-01)

Huang, Z., England, M., Wilson, D., Davenport, J. H. and Paulson, L. C., 2015. A comparison of three heuristics to choose the variable ordering for CAD. New York, U. S. A.: ACM, pp. 121-123.

England, M., Eilbeck, J. C. and Onishi, Y., 2014. Some new addition formulae for Weierstrass elliptic functions. Proceedings of the Royal Society of London Series A - Mathematical Physical and Engineering Sciences, 470 (2171), 20140051.

England, M., 2014. CICM-WS-WiP 2014 preface. CEUR Workshop Proceedings, 1186.

Wilson, D., Bradford, R., Davenport, J. H. and England, M., 2014. Cylindrical algebraic sub-decompositions. Mathematics in Computer Science, 8 (2), pp. 263-288.

Huang, Z., England, M., Wilson, D., Davenport, J. H., Paulson, L. and Bridge, J., 2014. Applying machine learning to the problem of choosing a heuristic to select the variable ordering for cylindrical algebraic decomposition. In: Watt, S. M., Davenport, J. H., Sexton, A. P., Sojka, P. and Urban, J., eds. Intelligent Computer Mathematics.Vol. 8543. Springer, pp. 92-107. (Lecture Notes in Artificial Intelligence)

England, M., Bradford, R. J., Chen, C., Davenport, J. H., Moreno Maza, M. and Wilson, D., 2014. Problem formulation for truth-table invariant cylindrical algebraic decomposition by incremental triangular decomposition. In: Watt, S. M., Davenport, J. H., Sexton, A. P., Sojka, P. and Urban, J., eds. Intelligent Computer Mathematics. Springer, pp. 45-60. (Lecture Notes in Artificial Intelligence; 8543)

Bradford, R., Chen, C., Davenport, J. H., England, M., Moreno Maza, M. and Wilson, D., 2014. Truth table invariant cylindrical algebraic decomposition by regular chains. In: Gerdt, V. P., Koepf, W., Seiler, W. M. and Vorozhtsov, E. V., eds. Computer Algebra in Scientific Computing.Vol. 8660. Springer, pp. 44-58. (Lecture Notes in Computer Science)

Wilson, D. J. and England, M., 2013. Layered Cylindrical Algebraic Decomposition. Department of Computer Science, University of Bath. (Department of Computer Science Technical Report Series; CSBU-2013-05)

Wilson, D., Bradford, R. J., Davenport, J. H. and England, M., 2013. The Piano Mover's Problem Reformulated. Department of Computer Science, University of Bath. (Department of Computer Science Technical Report Series; CSBU-2013-03)

England, M., 2013. An Implementation of CAD in Maple Utilising Problem Formulation, Equational Constraints and Truth-Table Invariance. Department of Computer Science, University of Bath. (Department of Computer Science Technical Report Series; CSBU-2013-04)

England, M., 2013. An Implementation of CAD in Maple Utilising McCallum Projection. Department of Computer Science, University of Bath. (Department of Computer Science Technical Report Series; CSBU-2013-02)

Wilson, D., Davenport, J. H., England, M. and Bradford, R. J., 2013. A "piano movers" problem reformulated. In: SYNASC 2013: 15th International Symposium on Symbolic and Numeric Algorithms for Scientific Computing, 2013-09-23 - 2013-09-26. IEEE, pp. 53-60.

England, M., Cheb-Terrab, E., Bradford, R., Davenport, J. and Wilson, D., 2013. Branch Cuts in Maple 17. ACM Communications in Computer Algebra, 48 (1), pp. 24-27.

Bradford, R., Davenport, J. H., England, M., McCallum, S. and Wilson, D., 2013. Cylindrical algebraic decompositions for Boolean combinations. In: ISSAC 2013: International Symposium on Symbolic and Algebraic Computation, 2013-06-25 - 2013-06-28. New York: ACM, pp. 125-132.

Bradford, R., Davenport, J. H., England, M. and Wilson, D., 2013. Optimising problem formulation for cylindrical algebraic decomposition. In: Carette, J., Aspinall, D., Lange, C., Sojka, P. and Windsteiger, W., eds. Conferences on Intelligent Computer Mathematics: CICM 2013, 2013-07-07 - 2013-07-11. Berlin: Springer, pp. 19-34. (Lecture Notes in Computer Science; 7961)

England, M., Bradford, R., Davenport, J. H. and Wilson, D., 2013. Understanding branch cuts of expressions. In: Carette, J., Aspinall, D., Lange, C., Sojka, P. and Windsteiger, W., eds. Conferences on Intelligent Computer Mathematics: CICM 2013, 2013-07-07 - 2013-07-11. Berlin: Springer, pp. 136-151. (Lecture Notes in Computer Science; 7961)

England, M. and Athorne, C., 2012. Building Abelian Functions with Generalised Baker-Hirota Operators. SIGMA: Symmetry, Integrability and Geometry: Methods and Applications, 8 (037).

England, M. and Athone, C., 2012. Generalised elliptic functions. Central European Journal of Mathematics, 10 (5), pp. 1655-1672.

Davenport, J., Bradford, R., England, M. and Wilson, D., 2012. Program Verification in the presence of complex numbers, functions with branch cuts etc. In: SYNASC 2012: 14th International Symposium on Symbolic and Numeric Algorithms for Scientific Computing, 2012-09-25 - 2012-09-28. Piscataway: IEEE, pp. 83-88.

This list was generated on Thu Sep 29 09:32:56 2016 IST.