Asymptotic expansion formulas for the maximum of solutions to diffusive logistic equations.

Shibata, Tetsutaro

Displaying similar documents to “Asymptotic expansion formulas for the maximum of solutions to diffusive logistic equations.”

Asymptotic shape of solutions to nonlinear eigenvalue problems.

Shibata, Tetsutaro (2005)

Electronic Journal of Differential Equations (EJDE) [electronic only]

Similarity:

Asymptotic analysis of the Carrier-Pearson problem.

Lu, Chunqing (2003)

Electronic Journal of Differential Equations (EJDE) [electronic only]

Similarity:

The phase of the Daubechies filters.

Djalil Kateb, Pierre Gilles Lemarié-Rieusset (1997)

Revista Matemática Iberoamericana

Similarity:

We give the first term of the asymptotic development for the phase of the N-th (minimum-phased) Daubechies filter as N goes to +∞. We obtain this result through the description of the complex zeros of the associated polynomial of degree 2N+1.

On equations with reflection

D. Przeworska-Rolewicz (1969)

Studia Mathematica

Similarity:

On the product of the conjugates outside the unit circle of an algebraic integer

A. Bazylewicz (1976)

Acta Arithmetica

Similarity:

On Ramanujan's continued fraction

K. Ramanathan (1984)

Acta Arithmetica

Similarity:

Ramanujan's class invariants, Kronecker's limit formula and modular equations (III)

Liang-Cheng Zhang (1997)

Acta Arithmetica

Similarity:

The existence and the continuation of holomorphic solutions for convolution equations in tube domains

Ryuichi Ishimura, Yasunori Okada (1994)

Bulletin de la Société Mathématique de France

Similarity:

Cramér's formula for Heisenberg manifolds

Mahta Khosravi, John A. Toth (2005)

Annales de l'institut Fourier

Similarity:

Let $R (λ)$ be the error term in Weyl’s law for a 3-dimensional Riemannian Heisenberg manifold. We prove that $\int_{1}^{T} {| R (t) |}^{2} d t = c T^{\frac{5}{2}} + O_{δ} (T^{\frac{9}{4} + δ})$ , where $c$ is a specific nonzero constant and $δ$ is an arbitrary small positive number. This is consistent with the conjecture of Petridis and Toth stating that $R (t) = O_{δ} (t^{\frac{3}{4} + δ})$ .The idea of the proof is to use the Poisson summation formula to write the error term in a form which can be estimated by the method of the stationary phase. The similar result will be also proven in the $2 n + 1$ -dimensional case. ...