Multiplicity of solutions for a class of the quasilinear elliptic equations at resonance In this paper, by Morse theory we obtain the existence and multiplicity for a class of the quasilinear elliptic equations at resonance. M Sun - 《Journal of Mathematical Analysis & Applications》 被引量: ...
Amy has a master's degree in secondary education and has been teaching math for over 9 years. Amy has worked with students at all levels from those with special needs to those that are gifted. Cite this lesson In trigonometry, equations have an infinite number of solutions. In this lesson...
A bound for the solutions of the Diophantine equation $D_1 x^2 + D_2^m = 4y^n$ We show that in every solutions $(D_1,D_2,x,y,m,n)$ of the equation $D_1 x^2 + D_2^m = 4 y^n$ with $n$ prime and coprime with the class-number of the imagi... M Cipu - 《Pr...
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This paper is concerned with the relative perturbation theory and its entrywise relatively accurate numerical solutions of an M-matrix Algebraic Riccati Eq... J Xue,S Xu,RC Li - 《Numerische Mathematik》 被引量: 62发表: 2012年 Accurate solutions of M-matrix Sylvester equations This paper is ...
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Computation: Finite and infinite machines, by Marvin Minsky. Englewood Cliffs, N. J., Prentice Hall, xvii + 317 pages . $12.00.The book is self-contained and includes a number of exerc i ses with pa r t i a l solutions to... S Yau 被引量: 0发表: 1969年 加载更多来源...
It is proved that the space of solutions of the Dirichlet problem for the harmonic functions in the unit disk with nontangential boundary limits 0 a.e. has the infinite dimension.doi:10.1515/math-2015-0034RyazanovVladimirDe Gruyter OpenOpen Mathematics...
Algebraically, this means that the equation p(x)=c always has at least one solution — even if such solutions can be hard to determine or approximate through algebraic/numerical techniques of root finding.An odd-degree polynomial is like God — passing through every single height without leaving...
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