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Titlebook: The Method of Fractional Steps; The Solution of Prob N. N. Yanenko,Maurice Holt Book 1971 Springer-Verlag, Berlin · Heidelberg 1971 Mathema

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書目名稱The Method of Fractional Steps
副標(biāo)題The Solution of Prob
編輯N. N. Yanenko,Maurice Holt
視頻videohttp://file.papertrans.cn/915/914018/914018.mp4
圖書封面Titlebook: The Method of Fractional Steps; The Solution of Prob N. N. Yanenko,Maurice Holt Book 1971 Springer-Verlag, Berlin · Heidelberg 1971 Mathema
描述The method of. fractional steps, known familiarly as the method oi splitting, is a remarkable technique, developed by N. N. Yanenko and his collaborators, for solving problems in theoretical mechanics numerically. It is applicable especially to potential problems, problems of elasticity and problems of fluid dynamics. Most of the applications at the present time have been to incompressible flow with free bound- aries and to viscous flow at low speeds. The method offers a powerful means of solving the Navier-Stokes equations and the results produced so far cover a range of Reynolds numbers far greater than that attained in earlier methods. Further development of the method should lead to complete numerical solutions of many of the boundary layer and wake problems which at present defy satisfactory treatment. As noted by the author very few applications of the method have yet been made to problems in solid mechanics and prospects for answers both in this field and other areas such as heat transfer are encouraging. As the method is perfected it is likely to supplant traditional relaxation methods and finite element methods, especially with the increase in capability of large scale com
出版日期Book 1971
關(guān)鍵詞Mathematische Physik; Potential; Variables; finite element method; mathematical physics
版次1
doihttps://doi.org/10.1007/978-3-642-65108-3
isbn_softcover978-3-642-65110-6
isbn_ebook978-3-642-65108-3
copyrightSpringer-Verlag, Berlin · Heidelberg 1971
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Book 1971ors, for solving problems in theoretical mechanics numerically. It is applicable especially to potential problems, problems of elasticity and problems of fluid dynamics. Most of the applications at the present time have been to incompressible flow with free bound- aries and to viscous flow at low sp
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