Wave Solutions
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The Elastic Wave EquationThe Elastic Wave Equation
the elastic wave equation • elastic waves in infinite homogeneous isotropic media numerical simulations for simple sources • plane wave propagation in infinite media frequency, wavenumber, wavelength • conditions at material discontinuities snell’s law reflection coefficients free surface • reflection seismology: an example from the gulf of mexico seismology
Nonlinear Wave Equations and Solitary Wave Solutions in
claremont colleges scholarship @ claremont hmc senior theses hmc student scholarship 2012 nonlinear wave equations and solitary wave solutions in mathematical physics trevor caldwell harvey mudd college recommended citation caldwell, trevor, "nonlinear wave equations and solitary wave solutions in mathematical physics" (2012). hmc senior theses. 32. https://scholarship.claremont.edu/hmc_theses/32
New exact travelling wave solutions of bidirectional wave
pramana — journal of physics c indian academy of sciences vol. 76, no. 6 june 2011 pp. 819–829 new exact travelling wave solutions of bidirectional wave equations jonu lee and rathinasamy sakthivel∗ department of mathematics, sungkyunkwan university, suwon 440-746, republic of korea ∗corresponding author. e-mail: [email protected] ms
Exact Travelling Wave Solutions in a Nonlinear Elastic Rod
issn 1749-3889 (print), 1749-3897 (online) international journal of nonlinear science vol.7(2009) no.2,pp.167-173 exact travelling wave solutions in a nonlinear elastic rod equation m a abdou 1,2 ∗ 1theoretical research group,physics department,faculty of science,mansoura university,35516 mansoura,egypt 2 faculty of education for girls,physics department,king kahlid university,bisha,saudia arabia (received 10 april 2008, accepted
Algebraic Traveling Wave Solutions of a Non-local
math phys anal geom (2014) 17:465–482 doi 10.1007/s11040-014-9165-2 algebraic traveling wave solutions of a non-local hydrodynamic-type model aiyong chen · wenjing zhu · zhijun qiao · wentao huang received: 21 july 2013 / accepted: 22 october 2014 / published online: 6 november 2014 © springer science+business media dordrecht 2014 abstract
Exact Periodic Wave Solutions to Some Nonlinear Evolution
issn 1749-3889 (print), 1749-3897 (online) international journal of nonlinear science vol.6(2008) no. 2, pp. 145-153 exact periodic wave solutions to some nonlinear evolution equations m a abdou1,2 ∗ 1theoretical research group, physics department, faculty of science, mansoura university, 35516 mansoura, egypt 2 faculty of education for girls, physics department, king
Solitary Wave Solutions for the Generalized Zakharov
global journal of science frontier research: a physics and space science volume 16 issue 4 version 1.0 year 2016 type : double blind peer reviewed international research journal publisher: global journals inc. (usa) online issn: 2249-4626 & print issn: 0975-5896 solitary wave solutions for the generalized zakharovkuznetsov- benjamin-bona-mahony nonlinear evolution
Existence and Multiplicity Results on Standing Wave Solutions
utah state university [email protected] all graduate theses and dissertations graduate studies 5-2013 existence and multiplicity results on standing wave solutions of some coupled nonlinear schrodinger equations rushun tian utah state university follow this and additional works at: https://digitalcommons.usu.edu/etd part of the statistics and probability commons recommended
Traveling Wave Solutions Of Nonlinear Evolution Equation Via
ganit j. bangladesh math. soc. (issn 1606-3694) vol. 33 (2013) 83 - 92 traveling wave solutions of nonlinear evolution equation via enhanced( / )expansion method md. ekramul islam1, kamruzzaman khan1*, m. ali akbar2 and rafiqul islam1 1 department of mathematics, pabna university of science and technology pabna-6600, bangladesh. 2department
Exact Traveling Wave Solutions of Nonlinear PDEs in
applied mathematics, 2012, 3, 738-745 http://dx.doi.org/10.4236/am.2012.37109 published online july 2012 (http://www.scirp.org/journal/am) exact traveling wave solutions of nonlinear pdes in mathematical physics jameel f. alzaidy mathematics department, faculty of science, taif university, taif, ksa email: [email protected] received april 27, 2012; revised may 27, 2012; accepted june 3, 2012
Travelling wave solutions of (2 1)-dimensional generalised
pramana – j. phys. (2018) 90:34 https://doi.org/10.1007/s12043-018-1522-4 © indian academy of sciences travelling wave solutions of (2+1)-dimensional generalised time-fractional hirota equation youwei zhang school of mathematics and statistics, hexi university, beihuan road, 846, zhangye 734000, china e-mail: [email protected] ms received 24 july 2017; revised 28 september
New Exact Traveling Wave Solutions for Two Nonlinear
2012 international conference on computer technology and science (iccts 2012) ipcsit vol. 47 (2012) © (2012) iacsit press, singapore doi: 10.7763/ipcsit.2012.v47.66 new exact traveling wave solutions for two nonlinear evolution equations qinghua feng+ school of science, shandong university of technology, zhangzhou road 12, zibo, shandong, china, 255049 abstract. in
Traveling Wave Solutions of the Fourth Order Boussinesq
physical review & research international 4(1): 255-266, 2014 sciencedomain international www.sciencedomain.org traveling wave solutions of the fourth order boussinesq equation via the improved (g '/ g ) expansion method ahata shamul alam1, m. m. zaman2 and sayeda sultana3* 1department of statistics, dhaka college, bangladesh. 2fortunex limited, baridhara, bangladesh. 3department
Existence Of Travelling Wave Solutions For A Model Of
existence of travelling wave solutions for a model of tumour invasion k.e. harley∗, p. van heijster∗, r. marangell†, g.j. pettet∗, and m. wechselberger† abstract. the existence of travelling wave solutions to a haptotaxis dominated model is analysed. a version of this model has been derived in perumpanani et al (1999)
Research Article Travelling Wave Solutions for Nonlinear
hindawi publishing corporation abstract and applied analysis volume 2013, article id 979252, 7 pages http://dx.doi.org/10.1155/2013/979252 research article travelling wave solutions for nonlinear schrödinger equation with a higher-order dispersive term rui cao1,2 1 department of mathematics, heze university, heze 274000, china 2 college of mathematics and software science, sichuan
New Exact Traveling Wave Solutions of Nonlinear Evolution
studies in nonlinear sciences 1 (4): 133-139, 2010 issn 2221-3910 © idosi publications, 2010 new exact traveling wave solutions of nonlinear evolution equations with variable coefficients m.a. abdou, e.k. el-shewy and h.g. abdelwahed theoretical physics group, department of physics, faculty of science, mansoura university, 35516 mansoura, egypt
New travelling wave solutions for the Fisher equation with
physics auc, vol. 26, 1-10 (2016) physics auc new travelling wave solutions for the fisher equation with finite memory effects vily marius cimpoiasu, rodica cimpoiasu∗ university of craiova, 13 a.i.cuza, 200585 craiova, romania abstract the first integral method is employed for describing memory effects in diffusionreaction processes.
Study of travelling wave solutions for some special-type
phys. scr. 93 (2018) 075202 (6pp) physica scripta https://doi.org/10.1088/1402-4896/aac656 study of travelling wave solutions for some special-type nonlinear evolution equations junquan song1, lan hu2, shoufeng shen1 and wen-xiu ma3,4,5 1 department of applied mathematics, zhejiang university of technology, hangzhou 310023, people’s republic of china 2 school of
New approach to flap-type wavemaker equation with wave
coastal engineering journal issn: 2166-4250 (print) 1793-6292 (online) journal homepage: http://www.tandfonline.com/loi/tcej20 new approach to flap-type wavemaker equation with wave breaking limit nino krvavica, igor ružić & nevenka ožanić to cite this article: nino krvavica, igor ružić & nevenka ožanić (2018): new approach to flap-type wavemaker equation with wave breaking limit,
Numerical Estimation of Traveling Wave Solution of Two
american journal of computational mathematics, 2013, 3, 27-36 http://dx.doi.org/10.4236/ajcm.2013.31004 published online march 2013 (http://www.scirp.org/journal/ajcm) numerical estimation of traveling wave solution of two-dimensional k-dv equation using a new auxiliary equation method rezaul karim1, abdul alim2, laek sazzad andallah3 1department of mathematics, jagannath university, dhaka, bangladesh 2department of mathematics, buet,