검색어 : 통합검색[Perturbation (Mathematics)]
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91
- Perturbation analysis of sub/super hedging problems
- Badikov, Sergey; Davis, Mark H.A.; Jacquier, Antoine; Department of Mathematics, Imperial College London, London, UK; Department of Mathematics, Imperial College London, London, UK; Department of Mathematics, Imperial College London the Alan Turing Institute, London, UK; (Mathematical finance : an international journal of mathematics, statistics, and financial theory, v.31, 2021, pp.1240-1274)
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92
- On perturbation of aesthetic curves
- Baias, Alina Ramona; Crǎ ciun, Ioana; Department of Mathematics, Technical University of Cluj-Napoca, 28 Memorandumului Street, 400114, Cluj-Napoca, Romania; Department of Automotive Engineering and Transports, Technical University of Cluj-Napoca, 28 Memorandumului Street, 400114, Cluj-Napoca, Romania; (Aims mathematics, v.8, 2023, pp.17272-17283)
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93
- Trace class perturbation of closed linear relations
- Shi, Yuming; Liu, Yan; Department of Mathematics, Shandong University; Department of Mathematics and Physics, Hohai University; (Linear algebra and its applications, v.610, 2021, pp.837-858)
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94
- Orbital transformation and perturbation theory
- Amos, A.T.; Musher, J.I.; Roberts, H.G.Ff.; Department of Mathematics, The University, Nottingham, UK; Department of Mathematics, The University, Nottingham, UK; Department of Mathematics, The University, Nottingham, UK; (Chemical physics letters, v.4, 1969, pp.93-96)
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95
- Perturbation theory for propagating magnetic droplet solitons
- Bookman, L. D.; Hoefer, M. A.; ; (Proceedings, Mathematical, physical, and engineering sciences, v.471, 2015, pp.20150042-20150042)
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96
- State transfer in strongly regular graphs with an edge perturbation
- Godsil, Chris; Guo, Krystal; Kempton, Mark; Lippner, Gabor; Mü nch, Florentin; University of Waterloo; University of Montreal; Brigham Young University; Northeastern University; Max Planck Institute for Mathematics; (Journal of combinatorial theory. Series A, v.172, 2020, pp.105181)
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97
- Perturbation of fuzzy sets and fuzzy reasoning based on normalized Minkowski distances
- Dai, Songsong; Pei, Daowu; Wang, San-min; Department of Mathematics, School of Sciences, Zhejiang Sci-Tech University, Hangzhou 310018, China; Corresponding author.; Department of Mathematics, School of Sciences, Zhejiang Sci-Tech University, Hangzhou 310018, China; (Fuzzy sets and systems, v.189, 2012, pp.63-73)
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98
- Perturbation bound of singular linear systems
- Wei, Y.; ; (Applied mathematics and computation, v.105, 1999, pp.211-220)
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99
- Perturbation of the q-numerical radius of a weighted shift operator
- Chien, M.T.; Nakazato, H.; Department of Mathematics, Soochow University, Taipei 11102, Taiwan; (Journal of mathematical analysis and applications, v.345, 2008, pp.954-963)
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100
- Perturbation analysis of fuzzy linear systems
- Tian, Z.; Hu, L.; Greenhalgh, D.; Department of Applied Mathematics, College of Science, Donghua University, Shanghai 201620, PR China; (Information sciences, v.180, 2010, pp.4706-4713)
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