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- W4293850054 abstract "We analyze the existence of a parameterized stationary solution $z(lambda,z_0)=big(x(lambda,z_0), p(lambda,z_0),,u(lambda,z_0)big)in Dsubseteqmathbb{R}^{2n+1},,lambdain B(0,a)subseteqmathop{prod}limits_{i=1}^{m}[-a_i,a_i]$, associated with a nonlinear first order PDE, $H_0(x,p(x),u(x))=hbox{constant},,(p(x)=partial_x u(x))$ relying on (a) first integral $Hinmathcal{C}^inftybig(B(z_0,2rho)subseteqmathbb{R}^{2n+1}big)$ and the corresponding Lie algebra of characteristic fields is of the finite type; (b) gradient system in a Lie algebra finitely generated over orbits $(f.g.o;z_0)$ starting from $z_0in D$ and their nonsingular algebraic representation." @default.
- W4293850054 created "2022-08-31" @default.
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- W4293850054 date "2012-03-08" @default.
- W4293850054 modified "2023-09-30" @default.
- W4293850054 title "Parameterized Stationary Solution for first order PDE" @default.
- W4293850054 doi "https://doi.org/10.48550/arxiv.1203.1738" @default.
- W4293850054 hasPublicationYear "2012" @default.
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