Jason Schweinsberg

发表

Prediction intervals for neural networks via nonlinear regression

R. D. Veaux, L. Ungar, Jason Schweinsberg, 1998 .

An O(n 2 ) bound for the relaxation time of a Markov chain on cladograms

Jason Schweinsberg, 2002 .

A contact process with mutations on a tree

T. Liggett, Jason Schweinsberg, R. Schinazi, 2006, math/0612564.

Λ-coalescents arising in populations with dormancy

Jason Schweinsberg, F. Cordero, A. Casanova, 2020 .

Coalescent processes obtained from supercritical Galton-Watson processes

Jason Schweinsberg, 2003 .

A waiting time problem arising from the study of multi-stage carcinogenesis

Deena R. Schmidt, R. Durrett, Jason Schweinsberg, 2007, 0707.2057.

Approximating selective sweeps.

Richard Durrett, Jason Schweinsberg, R. Durrett, 2004, Theoretical population biology.

Improving on bold play when the gambler is restricted

Jason Schweinsberg, 2004, Journal of Applied Probability.

Spatial and non-spatial stochastic models for immune response

Jason Schweinsberg, R. Schinazi, 2005, math/0512009.

The waiting time for m mutations

Jason Schweinsberg, Jason Schweinsberg, 2008, 0802.3485.

A contact process with mutations on a tree

T. Liggett, Jason Schweinsberg, R. Schinazi, 2006, math/0612564.

Coalescents with Simultaneous Multiple Collisions

Jason Schweinsberg, 2000 .

Improving on bold play when the gambler is restricted

Jason Schweinsberg, 2004, Journal of Applied Probability.

Title Rigorous results for a population model with selection II : genealogy of the population Permalink

Jason Schweinsberg, 2015 .

Loop-Erased Random Walk on Finite Graphs and the Rayleigh Process

Jason Schweinsberg, 2006, math/0611155.

The loop-erased random walk and the uniform spanning tree on the four-dimensional discrete torus

Jason Schweinsberg, 2006, math/0602515.

PR ] 1 9 D ec 2 00 6 A contact process with mutations on a tree by

T. Liggett, Jason Schweinsberg, R. Schinazi, 2022 .

A contact process with mutations on a tree

T. Liggett, Jason Schweinsberg, R. Schinazi, 2006, math/0612564.

Spatial and non-spatial stochastic models for immune response

Jason Schweinsberg, R. Schinazi, 2005, math/0512009.

Critical branching Brownian motion with absorption: survival probability

N. Berestycki, Jason Schweinsberg, J. Berestycki, 2013, Probability Theory and Related Fields.

Power laws for family sizes in a duplication model

Rick Durrett, Jason Schweinsberg, R. Durrett, 2004, math/0406216.

A spatial mutation model with increasing mutation rates

Jason Schweinsberg, Brian Chao, Jason Schweinsberg, 2021, Journal of Applied Probability.

Waiting for $m$ mutations

Jason Schweinsberg, Jason Schweinsberg, 2008 .

ELECTRONIC COMMUNICATIONS in PROBABILITY A NECESSARY AND SUFFICIENT CONDITION FOR THE Λ-COALESCENT TO COME DOWN FROM IN- FINITY.

Jason Schweinsberg, 2022 .

Rigorous results for a population model with selection II: genealogy of the population

Jason Schweinsberg, 2014, 1507.00394.

A coalescent model for the effect of advantageous mutations on the genealogy of a population

Rick Durrett, Jason Schweinsberg, R. Durrett, 2004, math/0411071.

Small-time behavior of beta coalescents

N. Berestycki, Jason Schweinsberg, J. Berestycki, 2006, math/0601032.

The evolving beta coalescent

A. Wakolbinger, Jason Schweinsberg, G. Kersting, 2014, 1402.4534.

Dynamics of the evolving Bolthausen-Sznitman coalecent

Jason Schweinsberg, 2011, 1112.2742.

The number of small blocks in exchangeable random partitions

Jason Schweinsberg, 2009, 0911.1793.

BETA-COALESCENTS AND CONTINUOUS STABLE RANDOM TREES

N. Berestycki, Jason Schweinsberg, J. Berestycki, 2006, math/0602113.

Alpha-Stable Branching and Beta-Coalescents

Martin Möhle, Anton Wakolbinger, Jason Schweinsberg, 2005 .

A Necessary and Sufficient Condition for the $\Lambda$-Coalescent to Come Down from Infinity.

Jason Schweinsberg, 2000 .

Mutation timing in a spatial model of evolution

Jason Schweinsberg, K. Leder, J. Foo, 2020, Stochastic Processes and their Applications.

Random partitions approximating the coalescence of lineages during a selective sweep

R. Durrett, Jason Schweinsberg, 2004, math/0411069.

Λ-coalescents arising in a population with dormancy

Jason Schweinsberg, F. Cordero, M. Wilke-Berenguer, 2022, Electronic Journal of Probability.

$\Lambda$-coalescents arising in populations with dormancy

Jason Schweinsberg, F. Cordero, M. Wilke-Berenguer, 2020, 2009.09418.

A phase transition in excursions from infinity of the "fast" fragmentation-coalescence process

T. Rogers, Jason Schweinsberg, A. Kyprianou, 2016, 1602.05241.

J ul 2 00 6 Small-time behavior of beta coalescents

Jason Schweinsberg, J. Berestycki, 2009 .

Estimating single cell clonal dynamics in human blood using coalescent theory

Jason Schweinsberg, K. Curtius, Yu Shuai, 2023, bioRxiv.

Asymptotics for the site frequency spectrum associated with the genealogy of a birth and death process

Jason Schweinsberg, Yu Shuai, 2023, 2304.13851.

Consensus in the two-state Axelrod model

Jason Schweinsberg, N. Lanchier, 2011, 1107.4413.

Survival of Near-Critical Branching Brownian Motion

N. Berestycki, Jason Schweinsberg, J. Berestycki, 2010, 1009.0406.

The genealogy of branching Brownian motion with absorption

N. Berestycki, Jason Schweinsberg, J. Berestycki, 2010, 1001.2337.

Particle configurations for branching Brownian motion with an inhomogeneous branching rate

Jason Schweinsberg, Jiaqi Liu, Jason Schweinsberg, 2021, Latin American Journal of Probability and Mathematical Statistics.

Yaglom-type limit theorems for branching Brownian motion with absorption

Jason Schweinsberg, Pascal Maillard, 2020, Annales Henri Lebesgue.

A Gaussian particle distribution for branching Brownian motion with an inhomogeneous branching rate

Matthew I. Roberts, Jason Schweinsberg, 2020, 2006.10798.

Applications of the continuous-time ballot theorem to Brownian motion and related processes

Jason Schweinsberg, 2001 .

An O(n2) bound for the relaxation time of a Markov chain on cladograms

Jason Schweinsberg, Jason Schweinsberg, 2002, Random Struct. Algorithms.

A NECESSARY AND SUFFICIENT CONDITION FOR THE (cid:3) -COALESCENT TO COME DOWN FROM IN-FINITY.

Jason Schweinsberg, 2018 .

A Necessary and Suucient Condition for the -coalescent to Come down from Innnity

Jason Schweinsberg, 1999 .

Critical branching Brownian motion with absorption: Particle configurations

N. Berestycki, Jason Schweinsberg, J. Berestycki, 2012, 1212.3824.