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Brandts, J., Korotov, S., & Křížek, M. (2020). Simplicial Partitions with Applications to the Finite Element Method. (Springer Monographs in Mathematics). Springer International Publishing Switzerland. https://doi.org/10.1007/978-3-030-55677-8[details]
2019
Brandts, J., & Cihangir, A. (2019). On the combinatorial structure of 0/1-matrices representing nonobtuse simplices. Applications of Mathematics, 64(1), 1-31. https://doi.org/10.21136/AM.2018.0207-18[details]
Brandts, J., & Křížek, M. (2019). Simplicial vertex-normal duality with applications to well-centered simplices. In F. A. Radu, K. Kumar, I. Berre, J. M. Nordbotten, & I. S. Pop (Eds.), Numerical Mathematics and Advanced Applications ENUMATH 2017 (pp. 761-768). (Lecture Notes in Computational Science and Engineering; Vol. 126). Springer. https://doi.org/10.1007/978-3-319-96415-7_71[details]
2017
Brandts, J., & Cihangir, A. (2017). Enumeration and investigation of acute 0/1-simplices modulo the action of the hyperoctahedral group. Special Matrices, 5(1), 158-201. https://doi.org/10.1515/spma-2017-0014[details]
Brandts, J., Cihangir, A., & Křížek, M. (2015). Tight bounds on angle sums of nonobtuse simplices. Applied Mathematics and Computation, 267, 397-408. https://doi.org/10.1016/j.amc.2015.02.035[details]
2013
Brandts, J., & Cihangir, A. (2013). Counting triangles that share their vertices with the unit n-cube. In J. Brandts, S. Korotov, M. Křížek, J. Šístek, & T. Vejchodský (Eds.), Proceedings of the International Conference Applications of Mathematics 2013: Prague, May 15-17, 2013: in honor of the 70th birthday of Karel Segeth (pp. 1-12). Prague: Institute of Mathematics, Academy of Sciences of the Czech Republic. [details]
Brandts, J., & da Silva, R. R. (2013). A Subspace-Projected Approximate Matrix Method for Systems of Linear Equations. East Asian Journal on Applied Mathematics, 3(2), 120-137. https://doi.org/10.4208/eajam.070213.280513a[details]
Brandts, J., Dijkhuis, S., de Haan, V., & Křížek, M. (2013). There are only two nonobtuse binary triangulations of the unit n-cube. Computational Geometry, 46(3), 286-297. https://doi.org/10.1016/j.comgeo.2012.09.005[details]
2012
Brandts, J., & Křížek, M. (2012). O Hadamardově determinantu. Pokroky matematiky, fyziky & astronomie, 57(3), 232-238. [details]
Brandts, J., van Hooff, J., Kuiper, C., & Steenkamp, R. (2012). From binary cube triangulations to acute binary simplices. In J. Brandts, J. Chleboun, S. Korotov, K. Segeth, J. Šístek, & T. Vejchodský (Eds.), Proceedings of the International Conference Applications of Mathematics 2012: in honor of the 60th birthday of Michal Křížek (pp. 31-42). Prague: Institute of Mathematics, Academy of Sciences of the Czech Republic. [details]
Křížek, M., Brandts, J., & Somer, L. (2012). Is Gravitational Aberration Responsible for the Origin of Dark Energy? In C. A. Del Valle, & D. F. Longoria (Eds.), Dark Energy: Theory, Implications and Roles in Cosmology (pp. 29-58). (Physics research and technology). New York: Nova Publishers. [details]
2011
Brandts, J., Hannukainen, A., Korotov, S., & Krizek, M. (2011). On angle conditions in the finite element method. SeMA Journal (former Boletin de la Sociedad Española de Matemática Aplicada), 56, 81-95. [details]
Brandts, J., Korotov, S., & Křížek, M. (2011). A geometric toolbox for tetrahedral finite element partitions. In O. Axelsson, & J. Karátson (Eds.), Efficient preconditioned solution methods for elliptic partial differential equations (pp. 103-122). [United Arab Emirates]: Bentham eBooks. https://doi.org/10.2174/978160805291211101010103[details]
Brandts, J., Korotov, S., & Křížek, M. (2011). Generalization of the Zlámal condition for simplical finite elements in Rd. Applications of Mathematics, 56(4), 417-424. https://doi.org/10.1007/s10492-011-0024-1[details]
2010
Brandts, J. H., & Reis da Silva, R. (2010). Computable eigenvalue bounds for rank-k perturbations. Linear Algebra and Its Applications, 432(12), 3100-3116. https://doi.org/10.1016/j.laa.2010.02.010[details]
Křížek, M., & Brandts, J. (2010). Manifestations of dark energy in the dynamics of the Solar system. Proceedings of the International Astronomical Union, 5(S264), 410-412. https://doi.org/10.1017/S1743921309993012[details]
2009
Brandts, J. H. (2009). Analysis of a non-standard mixed finite element method with applications to superconvergence. Applications of Mathematics, 54(3), 225-235. https://doi.org/10.1007/s10492-009-0014-8[details]
Brandts, J., Korotov, S., & Křížek, M. (2009). On the equivalence of ball conditions for simplicial finite elements in R-d. Applied Mathematics Letters, 22(8), 1210-1212. https://doi.org/10.1016/j.aml.2009.01.031[details]
Brandts, J. H., Korotov, S., & Křížek, M. (2008). The discrete maximum principle for linear simplicial finite element approximations of a reaction-diffusion problem. Linear Algebra and Its Applications, 429(10), 2344-2357. https://doi.org/10.1016/j.laa.2008.06.011[details]
Brandts, J., & Křížek, M. (2008). Jaká matematika se ukrývá v internetovém vyhledávači Google? In Matematika a současná společnost: Sborník příspěvků vědeckého symposia (pp. 41-50). Brno, Tsjechië: Tribun EU. [details]
Brandts, J., Korotov, S., & Krizek, M. (2008). On the equivalence of regularity criteria for triangular and tetrahedral finite element partitions. Computers & Mathematics with Applications, 55(10), 2227-2233. https://doi.org/10.1016/j.camwa.2007.11.010[details]
Brandts, J., Chleboun, J., Korotov, S., Segeth, K., Šístek, J., & Vejchodský, T. (2012). Proceedings of the International Conference Applications of Mathematics 2012: in honor of the 60th birthday of Michal Křížek. Prague: Institute of Mathematics, Academy of Sciences of the Czech Republic. [details]
Brandts, J. (2009). [Review of: R. Vandebril, M. Van Barel (2008) Matrix computations and semiseparable matrices. Vol. 1: Linear systems]. Applications of Mathematics, 54(3), 296-296. https://doi.org/10.1007/s10492-009-0019-3[details]
2008
Brandts, J. (2008). Over de wiskunde die Google groot maakte. Uitwiskeling, 24(4), 14-27. [details]
2008
Brandts, J. (2008). De top-10.000.000.000 van Google. Pythagoras, 48(1), 4-9. [details]
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