Book review: "Numerical Solutions of Partial Differential Equations" by S. Bertoluzza, S. Falletta, G. Ruso and Chi-Wang Shu
Andrzej Myśliński (2010)
Control and Cybernetics
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Andrzej Myśliński (2010)
Control and Cybernetics
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János Karátson, Sergey Korotov, Svetozar Margenov (2013)
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A. Torgašev (1975)
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P. Chartier, L. Petzold (2009)
ESAIM: Mathematical Modelling and Numerical Analysis
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Gneiting, Tilmann, Konis, Kjell, Richards, Donald (2001)
Experimental Mathematics
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Mohammad Ali Ardalani (2014)
Studia Mathematica
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We introduce new concepts of numerical range and numerical radius of one operator with respect to another one, which generalize in a natural way the known concepts of numerical range and numerical radius. We study basic properties of these new concepts and present some examples.
Ljiljana Cvetković, Sergey Korotov, Victor Nistor, Lubin Vulkov (2012)
Open Mathematics
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Křížek, Michal
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Bijan Mohammadi, Jukka Tuomela (2010)
ESAIM: Mathematical Modelling and Numerical Analysis
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When analysing general systems of PDEs, it is important first to find the involutive form of the initial system. This is because the properties of the system cannot in general be determined if the system is not involutive. We show that the notion of involutivity is also interesting from the numerical point of view. The use of the involutive form of the system allows one to consider quite general situations in a unified way. We illustrate our approach on the numerical solution of several...
Katsuhisa Ozaki, Takeshi Terao, Takeshi Ogita, Takahiro Katagiri (2021)
Applications of Mathematics
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This paper concerns accuracy-guaranteed numerical computations for linear systems. Due to the rapid progress of supercomputers, the treatable problem size is getting larger. The larger the problem size, the more rounding errors in floating-point arithmetic can accumulate in general, and the more inaccurate numerical solutions are obtained. Therefore, it is important to verify the accuracy of numerical solutions. Verified numerical computations are used to produce error bounds on numerical...
E. Cancès, S. Labbé (2012)
ESAIM: Proceedings
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George Biddell Airy
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