Solitary Waves in Liquids Having Non Constant Density
Solitary Waves in Liquids Having Non Constant Density
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In our eReader you can find the full English version of the book. Read Solitary Waves in Liquids Having Non Constant Density Online - link to read the book on full screen. Our eReader also allows you to upload and read Pdf, Txt, ePub and fb2 books. In the Mini eReder on the page below you can quickly view all pages of the book - Read Book Solitary Waves in Liquids Having Non Constant Density
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Gwyther [8] (1900) and Levi-Civita [9] (190?) presented refinements and system- izations of Rayleigh's method.
In 1925 Levi-Civita [10] proved the mathematical existence of two-dimensional periodic waves of finite amplitude and permanent type in water of infinite depth. Levi-Civita used the velocity potential function and the stream function as independent variables. With these variables the problera was reduced to finding a function analytic in a known doraain and subject to a certain boundary... condi- tion nonlinear over part of the boundary. Weinsteln [11] (1926) used Levi-Civita' s raethod to improve the known approximations to the speed of the solitary'' wave. A numerical mistake in Weinstein's second order forraula has been corrected by Long [20]. Davies [12] 12 (1951) investigated waves of finite craplitude by modifying the non- linear condition vjhich appears in the Levi-Civita presentation; and then Packham [13] (1952)j using Davies' technique, studied the solitary wave and found a forniula for the speed similar to the one found by licCowan.
What to read after Solitary Waves in Liquids Having Non Constant Density?
You can find similar books in the "Read Also" column, or choose other free books by Arthur S Peters to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
Gwyther [8] (1900) and Levi-Civita [9] (190?) presented refinements and system- izations of Rayleigh's method.
In 1925 Levi-Civita [10] proved the mathematical existence of two-dimensional periodic waves of finite amplitude and permanent type in water of infinite depth. Levi-Civita used the velocity potential function and the stream function as independent variables. With these variables the problera was reduced to finding a function analytic in a known doraain and subject to a certain boundary... condi- tion nonlinear over part of the boundary. Weinsteln [11] (1926) used Levi-Civita' s raethod to improve the known approximations to the speed of the solitary'' wave. A numerical mistake in Weinstein's second order forraula has been corrected by Long [20]. Davies [12] 12 (1951) investigated waves of finite craplitude by modifying the non- linear condition vjhich appears in the Levi-Civita presentation; and then Packham [13] (1952)j using Davies' technique, studied the solitary wave and found a forniula for the speed similar to the one found by licCowan.
What to read after Solitary Waves in Liquids Having Non Constant Density?
You can find similar books in the "Read Also" column, or choose other free books by Arthur S Peters to read onlineMoreLess
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