FRINK Linked Data Fragments server

Matches in SemOpenAlex for { <https://semopenalex.org/work/W1966932344> ?p ?o ?g. }

• W1966932344 endingPage "222" @default.
• W1966932344 startingPage "215" @default.
• W1966932344 abstract "With the aid of the ordinary differential equation (ODE) involving an arbitrary positive power of dependent variable proposed by Li and Wang and an indirect F-function method very close to the F-expansion method, we solve the generalized Camassa–Holm equation with fully nonlinear dispersion and fully nonlinear convection C(l,n,p) and the generalized nonlinear Schrödinger equation with nonlinear dispersion GNLS(l,n,p,q). Taking advantage of the new subsidiary ODE, this F-function method is used to map the solutions of C(l,n,p) and GNLS(l,n,p,q) equations to those of that nonlinear ODE. As result, we can successfully obtain in a unified way, many exact solutions." @default.
• W1966932344 created "2016-06-24" @default.
• W1966932344 creator A5008837442 @default.
• W1966932344 date "2008-01-01" @default.
• W1966932344 modified "2023-10-14" @default.
• W1966932344 title "The sub-ODE method for finding exact travelling wave solutions of generalized nonlinear Camassa–Holm, and generalized nonlinear Schrödinger equations" @default.
• W1966932344 cites W1800329319 @default.
• W1966932344 cites W1887903210 @default.
• W1966932344 cites W1966835893 @default.
• W1966932344 cites W1974561691 @default.
• W1966932344 cites W1983476600 @default.
• W1966932344 cites W1989760690 @default.
• W1966932344 cites W1996820401 @default.
• W1966932344 cites W1998857897 @default.
• W1966932344 cites W2005429862 @default.
• W1966932344 cites W2009999606 @default.
• W1966932344 cites W2016777625 @default.
• W1966932344 cites W2018661297 @default.
• W1966932344 cites W2026031976 @default.
• W1966932344 cites W2027588087 @default.
• W1966932344 cites W2028763137 @default.
• W1966932344 cites W2031539758 @default.
• W1966932344 cites W2034964359 @default.
• W1966932344 cites W2037332402 @default.
• W1966932344 cites W2038288428 @default.
• W1966932344 cites W2041698065 @default.
• W1966932344 cites W2046436321 @default.
• W1966932344 cites W2051363422 @default.
• W1966932344 cites W2055629482 @default.
• W1966932344 cites W2060687833 @default.
• W1966932344 cites W2062166715 @default.
• W1966932344 cites W2069763315 @default.
• W1966932344 cites W2073817609 @default.
• W1966932344 cites W2077630243 @default.
• W1966932344 cites W2086698446 @default.
• W1966932344 cites W2089800976 @default.
• W1966932344 cites W2089812613 @default.
• W1966932344 cites W2091216386 @default.
• W1966932344 cites W2094000073 @default.
• W1966932344 cites W2110627003 @default.
• W1966932344 cites W2116741266 @default.
• W1966932344 cites W2134248747 @default.
• W1966932344 cites W2596348819 @default.
• W1966932344 doi "https://doi.org/10.1016/j.physleta.2007.03.008" @default.
• W1966932344 hasPublicationYear "2008" @default.
• W1966932344 type Work @default.
• W1966932344 sameAs 1966932344 @default.
• W1966932344 citedByCount "39" @default.
• W1966932344 countsByYear W19669323442012 @default.
• W1966932344 countsByYear W19669323442014 @default.
• W1966932344 countsByYear W19669323442015 @default.
• W1966932344 countsByYear W19669323442016 @default.
• W1966932344 countsByYear W19669323442017 @default.
• W1966932344 countsByYear W19669323442018 @default.
• W1966932344 countsByYear W19669323442019 @default.
• W1966932344 countsByYear W19669323442020 @default.
• W1966932344 countsByYear W19669323442022 @default.
• W1966932344 crossrefType "journal-article" @default.
• W1966932344 hasAuthorship W1966932344A5008837442 @default.
• W1966932344 hasConcept C121332964 @default.
• W1966932344 hasConcept C134306372 @default.
• W1966932344 hasConcept C14036430 @default.
• W1966932344 hasConcept C158622935 @default.
• W1966932344 hasConcept C177562468 @default.
• W1966932344 hasConcept C28826006 @default.
• W1966932344 hasConcept C33923547 @default.
• W1966932344 hasConcept C34862557 @default.
• W1966932344 hasConcept C37914503 @default.
• W1966932344 hasConcept C51544822 @default.
• W1966932344 hasConcept C62520636 @default.
• W1966932344 hasConcept C78045399 @default.
• W1966932344 hasConcept C78458016 @default.
• W1966932344 hasConcept C83774755 @default.
• W1966932344 hasConcept C86803240 @default.
• W1966932344 hasConceptScore W1966932344C121332964 @default.
• W1966932344 hasConceptScore W1966932344C134306372 @default.
• W1966932344 hasConceptScore W1966932344C14036430 @default.
• W1966932344 hasConceptScore W1966932344C158622935 @default.
• W1966932344 hasConceptScore W1966932344C177562468 @default.
• W1966932344 hasConceptScore W1966932344C28826006 @default.
• W1966932344 hasConceptScore W1966932344C33923547 @default.
• W1966932344 hasConceptScore W1966932344C34862557 @default.
• W1966932344 hasConceptScore W1966932344C37914503 @default.
• W1966932344 hasConceptScore W1966932344C51544822 @default.
• W1966932344 hasConceptScore W1966932344C62520636 @default.
• W1966932344 hasConceptScore W1966932344C78045399 @default.
• W1966932344 hasConceptScore W1966932344C78458016 @default.
• W1966932344 hasConceptScore W1966932344C83774755 @default.
• W1966932344 hasConceptScore W1966932344C86803240 @default.
• W1966932344 hasIssue "3" @default.
• W1966932344 hasLocation W19669323441 @default.
• W1966932344 hasOpenAccess W1966932344 @default.
• W1966932344 hasPrimaryLocation W19669323441 @default.
• W1966932344 hasRelatedWork W1988998047 @default.
• W1966932344 hasRelatedWork W2028286620 @default.
• W1966932344 hasRelatedWork W2073845604 @default.
• W1966932344 hasRelatedWork W2089692943 @default.
• W1966932344 hasRelatedWork W2263887205 @default.

• next