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- W1992402011 abstract "Introduction Some problems of historical importance Illustrations for some results in Chapters 1 and 2 $boldsymbol{L}_n$ and $boldsymbol{I}_{n,boldsymbol{i}}$ as semi-invariants of the first kind $boldsymbol{V}_n$ and $boldsymbol{J}_{n,boldsymbol{i}}$ as semi-invariants of the second kind The coefficients of transformed equations Formulas that involve $L_{n}(z)$ or $I_{n,n}(z)$ Formulas that involve $V_{n}(z)$ or $J_{n,n}(z)$ Verification of $boldsymbol{I}_{n,n} equiv boldsymbol{J}_{n,n}$ and various observations The local constructions of earlier research Relations for $boldsymbol{G}_{i}$, $boldsymbol{H}_{i}$, and $boldsymbol{L}_{i}$ that yield equivalent formulas for basic relative invariants Real-valued functions of a real variable A constructive method for imposing conditions on Laguerre-Forsyth canonical forms Additional formulas for $boldsymbol{K}_{i,j}$, $boldsymbol{U}_{i,j}$, $boldsymbol{A}_{i,j}$, $boldsymbol{D}_{i,j}, dots$ Three canonical forms are now available Interesting problems that require further study Appendix A. Results needed for self-containment Appendix B. Related studies for a class of nonlinear equations Appendix C. Polynomials that are linear in a key variable Appendix D. Rational semi-invariants and relative invariants Appendix E. Generating additional relative invariants Bibliography Index." @default.
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- W1992402011 date "2002-01-01" @default.
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- W1992402011 title "Basic global relative invariants for homogeneous linear differential equations" @default.
- W1992402011 doi "https://doi.org/10.1090/memo/0744" @default.
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