Abstract
The problem of the diffraction of surface waves, obliquely incident on a partially immersed fixed vertical barrier in deep water, is solved approximately by reducing it to the solution of an integral equation, for small angle of incidence of the incident wave. The corrections to the reflection and transmission coefficients over their normal incidence values for small angle of incidence are obtained and presented graphically for some intermediate values of wave numbers.
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Alblas JB (1957–58) Appl Sci Res A7:24–236
Dean WR (1945) Proc Camb Phil Soc 41:231–238
Evans DV and Morris CAN (1972) J Inst Math & Applics 9:198–204
Faulkner TR (1966) Proc Camb Phil Soc 62:829–838
Faulkner TR (1966) ZAMP 17:699–707
Goswami SK (1982) ZAMM 62:627–639
Goswami SK (1982) Bull Cal Math Soc 74:75–86
Goswami SK (1982) Bull Cal Math Soc 74:92–98
Goswami SK (1983) J Indian Inst Sci 65 (to appear)
Jarvis RJ and Taylor BS (1969) Proc Camb Phil Soc 66:417–422
John F (1948) Comm Pure & Appl Math 1:149–200
Levine H (1965) J Math Phys 6:1231–1243
Lewin M (1963) J Math Phys 42:287–300
Mikhlin SG (1964) Integral Equations. Pergamon Press p 131
Ursell F (1947) Proc Camb Phil Soc 43:374–382
Watson GN (1948) Theory of Bessel Functions. Cambridge University Press. p 80
Williams WE (1966) Proc Camb Phil Soc 62:507–509
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Mandal, B.N., Goswami, S.K. A note on the diffraction of an obliquely incident surface wave by a partially immersed fixed vertical barrier. Appl. Sci. Res. 40, 345–353 (1983). https://doi.org/10.1007/BF00383040
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DOI: https://doi.org/10.1007/BF00383040