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This thesis by Tomas Lundquist focuses on advanced computational methodologies for solving initial boundary value problems using high-order methods in time and space. It emphasizes the development of stable boundary and interface procedures, suitable for scientific computations requiring high efficiency and robustness. The work extends methodologies to the time domain, resulting in fully discrete formulations closely related to implicit Runge-Kutta methods. It explores multi-block and hybrid meshes, presenting a unified framework for multi-element schemes. The thesis is intended for researchers and professionals in computational mathematics, aiming to improve numerical stability and efficiency in solving complex mathematical models.
Numerical analysis. --- Runge-Kutta formulas. --- Numerical analysis --- Runge-Kutta formulas
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Runge-Kutta formulas. --- Runge-Kutta methods --- Differential equations --- Numerical solutions --- Fórmules de Runge-Kutta --- Mètodes de Runge-Kutta
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7.071 RUNGE, PHILIPP OTTO --- Painters --- -Artists --- Creatieve en vertolkende bezigheden in verband met kunst. Activiteiten van beroepsartiesten--RUNGE, PHILIPP OTTO --- Biography --- Runge, Philipp Otto --- Biography. --- Runge, Philipp Otto, --- -Creatieve en vertolkende bezigheden in verband met kunst. Activiteiten van beroepsartiesten--RUNGE, PHILIPP OTTO --- Runge, --- Runge, Otto, --- Runge, Ph. Otto --- 75.071 RUNGE --- CDL
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Rotor ships. --- Bernoulli hypothesis. --- Runge-Kutta formulas.
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This book captures the state-of-the-art in the field of Strong Stability Preserving (SSP) time stepping methods, which have significant advantages for the time evolution of partial differential equations describing a wide range of physical phenomena. This comprehensive book describes the development of SSP methods, explains the types of problems which require the use of these methods and demonstrates the efficiency of these methods using a variety of numerical examples. Another valuable feature of this book is that it collects the most useful SSP methods, both explicit and implicit, and presen
Runge-Kutta formulas. --- Differential equations --- Stability. --- Numerical solutions.
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Aesthetics of art --- Art styles --- Iconography --- Runge, Philipp Otto --- anno 1800-1899 --- Germany
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