The Lévy Flight Foraging Hypothesis in Bounded Regions: Subordinate Brownian Motions and High-risk/High-gain Strategies

Serena Dipierro; Giovanni Giacomin; Enrico Valdinoci

doi:10.4171/MEMS/10

The Lévy Flight Foraging Hypothesis in Bounded Regions: Subordinate Brownian Motions and High-risk/High-gain Strategies

Research output: Book/Report › Book › peer-review

Original language	English
Place of Publication	Switzerland
Publisher	European Mathematical Society Publishing House
Volume	10
Edition	1
ISBN (Print)	978-3-98547-068-6
DOIs	https://doi.org/10.4171/MEMS/10
Publication status	Published - 2024

Publication series

Name	Memoirs of the European Mathematical Society
ISSN (Print)	2747-9080

Funding

Funders	Funder number
ARC Australian Research Council	DE180100957

Access to Document

10.4171/MEMS/10Licence: CC BY

Cite this

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title = "The L{\'e}vy Flight Foraging Hypothesis in Bounded Regions: Subordinate Brownian Motions and High-risk/High-gain Strategies",

author = "Serena Dipierro and Giovanni Giacomin and Enrico Valdinoci",

year = "2024",

doi = "10.4171/MEMS/10",

language = "English",

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AU - Dipierro, Serena

AU - Giacomin, Giovanni

AU - Valdinoci, Enrico

PY - 2024

Y1 - 2024

UR - https://ems.press/books/mems/282

U2 - 10.4171/MEMS/10

DO - 10.4171/MEMS/10

M3 - Book

SN - 978-3-98547-068-6

VL - 10

T3 - Memoirs of the European Mathematical Society

BT - The Lévy Flight Foraging Hypothesis in Bounded Regions: Subordinate Brownian Motions and High-risk/High-gain Strategies

PB - European Mathematical Society Publishing House

CY - Switzerland

ER -

The Lévy Flight Foraging Hypothesis in Bounded Regions: Subordinate Brownian Motions and High-risk/High-gain Strategies

Publication series

Funding

Access to Document

Other files and links

Partial Differential Equations, free boundaries and applications

Nonlocal equations and applications

Cite this

The Lévy Flight Foraging Hypothesis in Bounded Regions: Subordinate Brownian Motions and High-risk/High-gain Strategies

Publication series

Funding

Access to Document

Other files and links

Projects

Partial Differential Equations, free boundaries and applications

Research output

Nonlocal equations and applications

Cite this