2 godzin(y) temu -
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![[Obrazek: 6a4bec4df857e6a9a2fa36932fe8d03b.avif]](https://i126.fastpic.org/big/2025/1217/3b/6a4bec4df857e6a9a2fa36932fe8d03b.avif)
English | 2024 | ISBN: 3985470685 | 101 Pages | True PDF | 0.65 MB [/center]
The authors investigate the problem of the Lévy flight foraging hypothesis in an ecological niche described by a bounded region of space, with either absorbing or reflecting boundary conditions. To this end, they consider a forager diffusing according to a fractional heat equation in a bounded domain, and they define several efficiency functionals whose optimality is discussed in relation to the fractional exponent $s \in (0, 1)$ of the diffusive equation. Such an equation is taken to be the spectral fractional heat equation (with Dirichlet or Neumann boundary conditions).
English | 2024 | ISBN: 3985470685 | 101 Pages | True PDF | 0.65 MB [/center]
The authors investigate the problem of the Lévy flight foraging hypothesis in an ecological niche described by a bounded region of space, with either absorbing or reflecting boundary conditions. To this end, they consider a forager diffusing according to a fractional heat equation in a bounded domain, and they define several efficiency functionals whose optimality is discussed in relation to the fractional exponent $s \in (0, 1)$ of the diffusive equation. Such an equation is taken to be the spectral fractional heat equation (with Dirichlet or Neumann boundary conditions).
Cytat:https://rapidgator.net/file/9355c26d1b8b...s.pdf.html
https://upzur.com/7ubpq2tbrcgg/The_L_u00...s.pdf.html