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- [1] THE GENERAL EQUATION U(T)=A(.,U,PHI(.,U)(X))(X)+V ON L(1) .2. THE EVOLUTION PROBLEM ANNALES DE L INSTITUT HENRI POINCARE-ANALYSE NON LINEAIRE, 1995, 12 (06): : 727 - 761
- [2] The symmetry groups of the equation ut = (u-1x)x WAVELET ANALYSIS AND ITS APPLICATIONS, AND ACTIVE MEDIA TECHNOLOGY, VOLS 1 AND 2, 2004, : 1021 - 1026
- [3] ON THE GENERAL EQUATION UT=PHI(U)XX-PSI(U)X+V COMPTES RENDUS DE L ACADEMIE DES SCIENCES SERIE I-MATHEMATIQUE, 1984, 299 (18): : 919 - 922
- [5] An analysis of the nonlinear equation ut = f(x, u)uxx + g(x, u)ux2 + h(x, u)ux + p(x, u) PRAMANA-JOURNAL OF PHYSICS, 2011, 76 (01): : 23 - 36
- [8] FIRST BOUNDARY VALUE PROBLEM FOR QUASI-LINEAR EQUATION UT-A(X,T,U)UXX=F(X,T,U) DOPOVIDI AKADEMII NAUK UKRAINSKOI RSR, 1971, (05): : 390 - &