D. Waxman

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A model of population genetics and its mathematical relation to quantum theory

D. Waxman, 2002 .

Incorporating variability in honey bee waggle dance decoding improves the mapping of communicated resource locations

Francis L. W. Ratnieks, David Waxman, Margaret J. Couvillon, 2013, Journal of Comparative Physiology A.

Hard harvesting of a stochastically changing population.

D. Waxman, Xinjun Gan, 2015, Journal of theoretical biology.

Pleiotropy and the preservation of perfection.

D. Waxman, J. Peck, 1998, Science.

20 Questions on Adaptive Dynamics

S. Gavrilets, D. Waxman, 2005, Journal of evolutionary biology.

The nk model and population genetics.

J. Welch, D. Waxman, 2005, Journal of theoretical biology.

A stochastic model for a single click of Muller's ratchet.

D. Waxman, L. Loewe, 2010, Journal of theoretical biology.

Pleiotropic scaling of gene effects and the ‘cost of complexity’

G. Wagner, M. Pavlicev, J. Cheverud, 2008, Nature.

Sex and adaptation in a changing environment.

D. Waxman, J. Peck, J R Peck, 1999, Genetics.

IS LIFE IMPOSSIBLE? INFORMATION, SEX, AND THE ORIGIN OF COMPLEX ORGANISMS

David Waxman, D. Waxman, J. Peck, 2010, Evolution; international journal of organic evolution.

Sub- or supercritical transmissibilities in a finite disease outbreak: Symmetry in outbreak properties of a disease conditioned on extinction

P. Nouvellet, D. Waxman, 2019, Journal of Theoretical Biology.

Characterizing the dynamical accumulation of nuclear DNA in the sperm cells of Lycium barbarum L.

P. Nouvellet, D. Waxman, H. Deng, 2016 .

Effects of dynamical and structural modifications on synchronization.

J. Kurths, Peng Ji, Wei Lin, 2019, Chaos.

Establishing the community structure of signed interconnected graph in data

Jianfeng Feng, Wenlian Lu, D. Waxman, 2017, 2017 36th Chinese Control Conference (CCC).

The Characteristic Trajectory of a Fixing Allele: A Consequence of Fictitious Selection That Arises from Conditioning

M. Lascoux, D. Waxman, A. Overall, 2013, Genetics.

Achieving precise mechanical control in intrinsically noisy systems

S. Amari, Jianfeng Feng, Wenlian Lu, 2013, 1304.7955.

Fisher’s Microscope and Haldane’s Ellipse

J. Welch, D. Waxman, J. Welch, 2005, The American Naturalist.

Testing the level of ant activity associated with quorum sensing: An empirical approach leading to the establishment and test of a null-model.

P. Nouvellet, D. Waxman, J. Bacon, 2010, Journal of theoretical biology.

Exact simulation of conditioned Wright-Fisher models.

M. Lascoux, D. Waxman, Lei Zhao, 2014, Journal of theoretical biology.

The diffusion equation of random genetic drift – biology’s analogue of the Schrödinger equation?

D. Waxman, 2017 .

Quantum dissipation of arbitrary strength from coupling to fermions

D. Waxman, 1990 .

Application of a generalised Levy residence time problem to neuronal dynamics

Jianfeng Feng, D. Waxman, 2004 .

Complete Numerical Solution of the Diffusion Equation of Random Genetic Drift

Xingye Yue, D. Waxman, Lei Zhao, 2013, Genetics.

Threshold bound states

W. A. Berger, H. G. Miller, D. Waxman, 2007, math-ph/0702020.

Evolution in a changing environment: existence of solutions

D. Waxman, P. Rybka, Qi Tang, 2003 .

Path integral derivation of Bloch-Redfield equations for a qubit weakly coupled to a heat bath: Application to nonadiabatic transitions

N. Watkins, D. Waxman, 2004, cond-mat/0411443.

Phage λ takes the first exit

L. Bromham, D. Waxman, 2002 .

Estimate of the core size of a vortex in an extreme type II superconductor

D. Waxman, G. Williams, 1992 .

Incorporating variability in honey bee waggle dance decoding improves the mapping of communicated resource locations

F. Ratnieks, M. Couvillon, R. Schürch, 2013, Journal of Comparative Physiology A.

A Problem With the Correlation Coefficient as a Measure of Gene Expression Divergence

David Waxman, Adam Eyre-Walker, A. Eyre-Walker, 2009, Genetics.

Lethal mutations with fluctuating heterozygous effect: the lethal force of effective dominance

D. Waxman, A. Overall, Andrew Overall, 2020, Journal of Human Genetics.

A modified Wright-Fisher model that incorporates Ne: A variant of the standard model with increased biological realism and reduced computational complexity.

D. Waxman, Lei Zhao, T. Gossmann, 2016, Journal of theoretical biology.

Influence of Dominance and Drift on Lethal Mutations in Human Populations

D. Waxman, A. Overall, 2020, Frontiers in Genetics.

Fluctuating Selection Models and Mcdonald-Kreitman Type Analyses

A. Eyre-Walker, D. Waxman, T. Gossmann, 2013, PloS one.

A Unified Treatment of the Probability of Fixation when Population Size and the Strength of Selection Change Over Time

D. Waxman, 2011, Genetics.

Correcting Bias in Allele Frequency Estimates Due to an Observation Threshold: A Markov Chain Analysis

D. Waxman, T. Gossmann, 2022, Genome biology and evolution.

The influence of genetic drift on the formation and stability of polymorphisms arising from negative frequency-dependent selection.

D. Waxman, Lei Zhao, 2016, Journal of theoretical biology.

Population structure and the rate of evolution.

M. Lascoux, D. Waxman, Xinzhu Wei, 2015, Journal of theoretical biology.

Population Growth Enhances the Mean Fixation Time of Neutral Mutations and the Persistence of Neutral Variation

D. Waxman, 2012, Genetics.

A compact result for the time-dependent probability of fixation at a neutral locus.

D. Waxman, 2011, Journal of theoretical biology.

Comparison and content of the Wright-Fisher model of random genetic drift, the diffusion approximation, and an intermediate model.

D. Waxman, David Waxman, 2011, Journal of theoretical biology.

Singular solutions of the diffusion equation of population genetics.

A J McKane, A. McKane, D. Waxman, 2007, Journal of theoretical biology.

A uni ed treatment of the probability of xation when population size and the strength of selection change over time

D. Waxman, 2022 .

Sympatric speciation by sexual conflict

S. Gavrilets, D. Waxman, 2002, Proceedings of the National Academy of Sciences of the United States of America.

Hidden Epistastic Interactions Can Favour the Evolution of Sex and Recombination

J. Welch, D. Waxman, J. Peck, 2012, PloS one.

Divergence and Polymorphism Under the Nearly Neutral Theory of Molecular Evolution

J. Welch, A. Eyre-Walker, D. Waxman, 2008, Journal of Molecular Evolution.

What is adaptation and how should it be measured?

David Waxman, Joel R Peck, D. Waxman, 2018, Journal of theoretical biology.

Mutation and sex in a competitive world

D. Waxman, J. Peck, 2000, Nature.

Exact results for the probability and stochastic dynamics of fixation in the Wright-Fisher model.

David Waxman, D. Waxman, Hassan Shafiey, 2017, Journal of theoretical biology.

Treatment of the Probability of Fixation when Population Size and the Strength of Selection Change Over Time

D. Waxman, 2011 .

Fundamental Factors Determining the Nature of Parasite Aggregation in Hosts

S. Morand, D. Waxman, S. Gourbière, 2015, PloS one.

Explaining the geographic distributions of sexual and asexual populations

Jonathan M. Yearsley, David Waxman, Joel R. Peck, 1998, Nature.

Wagner et al. reply

G. Wagner, M. Pavlicev, J. Cheverud, 2000, Nature.

Adaptation to slow environmental change, with apparent anticipation of selection.

D. Waxman, M. Sato, 2008, Journal of theoretical biology.

Near-periodic substitution and the genetic variance induced by environmental change.

D. Waxman, Y. Bello, 2006, Journal of theoretical biology.

Nonequivalent Loci and the distribution of mutant effects.

J. Welch, D. Waxman, J J Welch, 2002, Genetics.

MODULARITY AND THE COST OF COMPLEXITY

John J. Welch, David Waxman, J. Welch, 2003, Evolution; international journal of organic evolution.

Evolutionary control: Targeted change of allele frequencies in natural populations using externally directed evolution.

D. Waxman, Hassan Shafiey, T. Gossmann, 2017, Journal of theoretical biology.

Issues of terminology, gradient dynamics and the ease of sympatric speciation in Adaptive Dynamics

S. Gavrilets, D. Waxman, 2005, Journal of evolutionary biology.

An informational transition in conditioned Markov chains: Applied to genetics and evolution.

M. Lascoux, D. Waxman, Lei Zhao, 2016, Journal of theoretical biology.

The frequency of the perfect genotype in a population subject to pleiotropic mutation.

D. Waxman, J. Peck, 2006, Theoretical population biology.

The balance between pleiotropic mutation and selection, when alleles have discrete effects.

D. Waxman, 2003, Theoretical population biology.

The Outcome of Evolution when Mutations are Highly Pleiotropic

D. Waxman, J. Peck, 2001 .

Fisher's geometrical model of evolutionary adaptation--beyond spherical geometry.

D. Waxman, 2006, Journal of theoretical biology.

Mean curvature versus normality: a comparison of two approximations of Fisher's geometrical model.

D. Waxman, 2007, Theoretical population biology.

Fundamental Insights into the Random Movement of Animals from a Single Distance‐Related Statistic

P. Nouvellet, D. Waxman, P. Nouvellet, 2009, The American Naturalist.

Absence of close-facing retrotransposons: a comparison of molecular data and theory.

D. Waxman, S. Pearce, Alexandros Bousios, 2010, Journal of theoretical biology.

Instanton corrections to the Maxwell construction- a simple example

D. Waxman, 1988 .

Non-equivalent loci and mutation-selection balance.

J. Welch, D. Waxman, 2003, Theoretical Population Biology.

On the moving A-B phase boundary of superfluid 3He

D. Waxman, N. Schopohl, 1992 .

The Density of States for Fermi Superfluids with Layered Structures in the Order Parameter: With Application to a Solution 3He in 4He at Low Temperatures

D. Waxman, K. D. Ivanovamoser, 1993 .

Singular solution of the Feller diffusion equation via a spectral decomposition.

D. Waxman, Xinjun Gan, 2015, Physical review. E, Statistical, nonlinear, and soft matter physics.

Predicting drug-disease associations with heterogeneous network embedding.

Xing-Ming Zhao, Kai Yang, David Waxman, 2019, Chaos.

Implications of long tails in the distribution of mutant effects

Jianfeng Feng, D. Waxman, 2005 .

A one locus, biased mutation model and its equivalence to an unbiased model.

D. Waxman, J. Peck, 2004, Bio Systems.

Numerical and exact solutions for continuum of alleles models

D. Waxman, D. Waxman, 2003, Journal of mathematical biology.

Dynamics of a Multilocus Trait

D. Waxman, 2001 .

Internal and external acoustics and large structures dynamics of cavitating self-resonating water jets

Georges L. Chahine, Thomas O. Perdue, G. S. Frederick, 1987 .

The anomalous effects of biased mutation.

D. Waxman, J. Peck, 2003, Genetics.

Parameter-free testing of the shape of a probability distribution

M. Broom, David Waxman, P. Nouvellet, 2007, Biosyst..

Quantum Fokker-Planck equation

L. Chang, D. Waxman, L-D Chang, 1985 .

Inferring Host Range Dynamics from Comparative Data: The Protozoan Parasites of New World Monkeys

J. Welch, D. Waxman, L. Weinert, 2014, The American Naturalist.

On a Theory of Precise Neural Control in a Noisy System

David Waxman, Wenlian Lu, Jianfeng Feng, 2013 .

Calculating independent contrasts for the comparative study of substitution rates.

David Waxman, John J Welch, J. Welch, 2008, Journal of theoretical biology.

Estimating a drug's elimination rate-constant or half-life from a single blood sample: a practical approach with particular benefits for critically ill/vulnerable patients

David Waxman, Greg Scutt, Marcus Allen, 2019, Biosyst..

Impact of computer algebra on physics

D. Waxman, 1995 .

Fixation at a locus with multiple alleles: Structure and solution of the Wright Fisher model.

D. Waxman, 2009, Journal of theoretical biology.

Mutation and selection in a large population.

D. Waxman, J. Peck, A. Cruikshank, 2004, Bio Systems.

Loss and fixation of strongly favoured new variants: Understanding and extending Haldane's result via the Wright-Fisher model

D. Waxman, T. Gossmann, K. Mavreas, 2022, Biosyst..

Numerical determination of bound states without matrix diagonalization

D. Waxman, 1998 .

Macroscopic quantum coherence and tunnelling in a double well potential

D. Waxman, 1985 .

An integral equation describing an asexual population in a changing environment

David Waxman, Qi Tang, D. Waxman, 2003 .

Impact of intra and inter-cluster coupling balance on the performance of nonlinear networked systems

Jiachen Ye, Peng Ji, David Waxman, 2020, Chaos, Solitons & Fractals.