| ▪ A Bound of
Convergence Rate in Weak Law of Large Numbers for Epidemic Process |
| ▪ A Delay
Reaction-Diffusion Model of the Spread of Bacteriophage Infection |
| ▪ A Diffusion
Model for AIDS in a Closed, Heterosexual Population: Examining Rates of
Infection |
| ▪ A Hepatitis B and C Virus Model with
Age since Infection that Exhibits Backward Bifurcation |
| ▪ A Limit Distribution of the Duration of
an Epidemic |
| ▪ A
Mathematical Model of the Spread of Feline Leukemia Virus (FeLV) Through a
Highly Heterogeneous Spatial Domain |
| ▪ A Model for Viral Genome Packing |
| ▪ A Multipatch Malaria Model with
Logistic Growth Populations |
| ▪ A Nonlocal and Time-Delayed
Reaction-Diffusion Model of Dengue Transmission |
| ▪ A Reaction-Diffusion Lyme Disease
Model with Seasonality |
| ▪ A School-Oriented, Age-Structured
Epidemic Model |
| ▪ A Stochastic Differential Equation
SIS Epidemic Model |
| ▪ A Stochastic Model of a Nonhomogeneous
Carrier-Borne Epidemic |
| ▪ A Vaccination Model for Transmission
Dynamics of Influenza |
| ▪ A West Nile Virus Transmission Model
with Periodic Incubation Periods |
| ▪ An Advection and Age-Structured
Approach to Modeling Bird Migration and Indirect Transmission of Avian
Influenza |
| ▪ An
Age-Structured Epidemic Model in a Patchy Environment |
| ▪ An Epidemic Model with Population
Dispersal and Infection Period |
| ▪ An Exploration and Simulation of
Epidemic Spread and its Control in Multiplex Networks |
| ▪ Analysis of
a Reaction-Diffusion System Modeling Man--Environment--Man Epidemics |
| ▪ Analysis of an Antimicrobial Resistance Transmission Model |
| ▪ Analysis of Combined Langerhans and
CD4+ T Cells HIV Infection |
| ▪ Analysis of Hepatitis C Virus
Infection Models with Hepatocyte Homeostasis |
| ▪ Analytical and Numerical Results for
the Age-Structured S-I-S Epidemic Model with Mixed Inter-Intracohort
Transmission |
| ▪ Analytical
Study of Optimal Control Intervention Strategies for Ebola Epidemic Model |
| ▪ Applying
Regular Perturbation Analysis to HCV Viral Load Equations* |
| ▪
Approximation Algorithms for Reducing the Spectral Radius to Control Epidemic
Spread |
| ▪ Asymptotic Behavior and Numerical
Simulations for an Infection Load-Structured Epidemiological Model:
Application to the Transmission of Prion Pathologies |
| ▪ Asymptotic Behavior of Some
Deterministic Epidemic Models |
| ▪ Asymptotic Control for a Class of
Piecewise Deterministic Markov Processes Associated to Temperate Viruses |
| ▪ Asymptotic Profiles of the Steady
States for an SIS Epidemic Patch Model |
| ▪ Avian Influenza Dynamics Under
Periodic Environmental Conditions |
| ▪ Basic Reproduction Numbers for
Reaction-Diffusion Epidemic Models |
| ▪ Behavior
Changes in SIS STD Models with Selective Mixing |
| ▪ Bifurcation Analysis of a
Mathematical Model for Malaria Transmission |
| ▪ Bifurcation Analysis of an SIRS
Epidemic Model with Generalized Incidence |
| ▪ Bioterrorism:
Mathematical Modeling Applications in Homeland Security (Full e-book) |
| ▪ Branching Process Approximation of
Epidemic Models |
| ▪ Budgeted
Maximum Coverage with Overlapping Costs: Monitoring the Emerging Infections
Network* |
| ▪ Can Pathogen Spread Keep Pace with
its Host Invasion? |
| ▪ Case Study:
Models of Infection: Person to Person |
| ▪ Case Study:
More Models of Infection: It's Epidemic |
| ▪ Classification of Asymptotic
Behavior in a Stochastic SIR Model |
| ▪ Coexistence of Limit Cycles and
Homoclinic Loops in a SIRS Model with a Nonlinear Incidence Rate |
| ▪ Competitive
Exclusion and Coexistence of Multiple Strains in an SIS STD Model |
| ▪ Conditions for Transient Viremia in
Deterministic in-Host Models: Viral Blips Need No Exogenous Trigger |
| ▪ Control Strategies for TB Epidemics |
| ▪ Cooperative Epidemic Spreading on a
Two-Layered Interconnected Network |
| ▪ Coupled
Parabolic and Hyperbolic Equations Modeling Age-Dependent Epidemic Dynamics
with Nonlinear Diffusion |
| ▪ DAVA:
Distributing Vaccines over Networks under Prior Information |
| ▪ Demographic Change and Persistence of
HIV/AIDS in a Heterogeneous Population |
| ▪ Developing
a model from the ground up: Case study of the spread of an infection |
| ▪ Discrete-Time SIS EpidemicModel in a
Seasonal Environment |
| ▪ Dynamic Control of Modern,
Network-Based Epidemic Models |
| ▪ Dynamics of a Time-Delayed Lyme
Disease Model with Seasonality |
| ▪ Dynamics of
Two-Strain Influenza with Isolation and Partial Cross-Immunity |
| ▪ Early HIV Infection Predictions:
Role of Viral Replication Errors |
| ▪ Effective Motion of a Virus
Trafficking Inside a Biological Cell |
| ▪ Effects of
Randomness of Risk Factors on the HIV Epidemic in Homosexual Populations |
| ▪ Endemic Bubbles Generated by Delayed
Behavioral Response: Global Stability and Bifurcation Switches in an SIS
Model |
| ▪ Endemic
Models with Arbitrarily Distributed Periods of Infection I: Fundamental
Properties of the Model |
| ▪ Endemic
Models with Arbitrarily Distributed Periods of Infection II: Fast Disease
Dynamics and Permanent Recovery |
| ▪ Endemic Thresholds and Stability in a
Class of Age-Structured Epidemics |
| ▪ Epidemic Estimation with Removal Time
Data |
| ▪ Epidemic
Models |
| ▪ Epidemic Outbreaks in Networks with
Equitable or Almost-Equitable Partitions |
| ▪ Epidemic Spread and Variation of Peak
Times in Connected Regions Due to Travel-Related Infections---Dynamics of an
Antigravity-Type Delay Differential Model |
| ▪ Epidemiological Consequences of
Imperfect Vaccines for Immunizing Infections |
| ▪
Epidemiological Models for Mutating Pathogens |
| ▪
Epidemiology |
| ▪ Equivalence of the
Erlang-Distributed SEIR Epidemic Model and the Renewal Equation |
| ▪ Estimation of Induction Distributions
with Doubly Censored Data and Application to AIDS |
| ▪ Final
Probabilities for a Branching Process with Interaction of Particles and an
Epidemic Process |
| ▪ Final Size of an Epidemic for a
Two-Group SIR Model |
| ▪ Fractional
Immunization in Networks |
| ▪ Global Behavior of a Multi-Group SIR
Epidemic Model with Age Structure and an Application to the Chlamydia
Epidemic in Japan |
| ▪ Global Behavior of an Age-Structured
Epidemic Model |
| ▪ Global Dynamics of a General Class of
Multistage Models for Infectious Diseases |
| ▪ Global
Dynamics of an SEIR Epidemic Model with Vertical Transmission |
| ▪ Global
Results for an Epidemic Model with Vaccination that Exhibits Backward
Bifurcation |
| ▪ Global Solution for a Diffusive
Nonlinear Deterministic Epidemic Model |
| ▪ Global Stability for a Virus Dynamics
Model with Nonlinear Incidence of Infection and Removal |
| ▪ Global Stability of a Nonlinear Viral
Infection Model with Infinitely Distributed Intracellular Delays and CTL
Immune Responses |
| ▪ Global Stability of Infectious
Disease Models Using Lyapunov Functions |
| ▪ Global Stability of Virus Spreading
in Complex Heterogeneous Networks |
| ▪ Hidden
Hazards: Finding Missing Nodes in Large Graph Epidemics |
| ▪ Hopf Bifurcation in a System of
Functional Equations Modeling the Spread of an Infectious Disease |
| ▪ Host Demographic Allee Effect, Fatal
Disease, and Migration: Persistence or Extinction |
| ▪ How May Infection-Age-Dependent
Infectivity Affect the Dynamics of HIV/AIDS? |
| ▪ Human Immunodeficiency Virus:
Quasi-Species and Drug Resistance |
| ▪ Impact of Intracellular Delays and
Target-Cell Dynamics on In Vivo Viral Infections |
| ▪ In the
Garden of Branching Processes |
| ▪ Learning
Feature Dependencies for Noise Correction in Biomedical Prediction |
| ▪ Longtime Behavior of Solutions of a
SIS Epidemiological Model |
| ▪ Long-Term Analysis of a Stochastic SIRS Model with General Incidence Rates |
| ▪ Lyapunov Functionals for Delay
Differential Equations Model of Viral Infections |
| ▪ Mathematical Analysis of
Age‐Structured HIV‐1 Dynamics with Combination Antiretroviral Therapy |
| ▪ Mathematical
Analysis of HIV-1 Dynamics in Vivo |
| ▪
Mathematical Modelling |
| ▪ Mathematical Models and the Design of
Public Health Policy: Hiv and Antiviral Therapy |
| ▪ Mathematical
Models for Communicable Diseases (Full e-book) |
| ▪ Modeling HIV-1 Virus Dynamics with
Both Virus-to-Cell Infection and Cell-to-Cell Transmission |
| ▪ Modeling Intervention Measures and
Severity-Dependent Public Response during Severe Acute Respiratory Syndrome
Outbreak |
| ▪ Modeling Memory Effects in
Activity-Driven Networks |
| ▪ Modeling Pharmacodynamics on HIV
Latent Infection: Choice of Drugs is Key to Successful Cure via Early Therapy |
| ▪ Modeling the Early Steps of
Cytoplasmic Trafficking in Viral Infection and Gene Delivery |
| ▪ Modeling the Effect of Public Health
Campaigns on the Spread of Aids |
| ▪ Modeling the
Effectiveness of Isolation Strategies in Preventing STD Epidemics |
| ▪ Modeling the Transmission of
Wolbachia in Mosquitoes for Controlling Mosquito-Borne Diseases |
| ▪ Nonlinear Oscillations in Epidemic
Models |
| ▪ Nonzero Solutions of Nonlinear Integral
Equations Modeling Infectious Disease |
| ▪ Numerical Analysis of a Model for the
Spread of HIV/AIDS |
| ▪ Occurrence vs. Absence of
Taxis-Driven Instabilities in a May--Nowak Model for Virus Infection |
| ▪ On a Diffusive
Susceptible-Infected-Susceptible Epidemic Model with Mass Action Mechanism
and Birth-Death Effect: Analysis, Simulations, and Comparison with Other
Mechanisms |
| ▪ On a Network Model of
Two Competitors With Applications to the Invasion and Competition of Aedes Albopictus and Aedes Aegypti Mosquitoes in the United States |
| ▪ On Identifiability of Nonlinear ODE
Models and Applications in Viral Dynamics |
| ▪ On the Basic Reproduction Number of
Reaction-Diffusion Epidemic Models |
| ▪ On the
Distribution of the Size of an Epidemicin a Non-Markovian Model |
| ▪ Optimal Containment of Epidemics
over Temporal Activity-Driven Networks |
| ▪ Optimal
control strategies for reducing the number of active infected individuals
with tuberculosis* |
| ▪ Optimal Releases for Population
Replacement Strategies: Application to Wolbachia |
| ▪ Optimal
Vaccination Patterns in Age-Structured Populations |
| ▪ Periodic Solutions for a
Reaction-Diffusion System Modelling the Spread of a Class of Epidemics |
| ▪ Perturbation and Maximum Number of
Infectives of Some SIR Epidemic Models |
| ▪ Predictive
Modeling with Heterogeneous Sources |
| ▪ Reproduction Numbers and the Stability
of Equilibria of SI Models for Heterogeneous Populations |
| ▪ Rich Bifurcation Structure in a
Two-Patch Vaccination Model |
| ▪ SIR-Network Model and Its Application
to Dengue Fever |
| ▪ Some Vector Borne Diseases with
Structured Host Populations: Extinction and Spatial Spread |
| ▪ Sparse
Representation for HIV-1 Protease Drug Resistance Prediction* |
| ▪ Spatial and Temporal Dynamics of a
Nonlocal Viral Infection Model |
| ▪ Spatial Invasion Threshold of Lyme
Disease |
| ▪ Stability
Analysis of Delay Models in Biosciences |
| ▪ Stability and Bifurcation for a
Multiple-Group Model for the Dynamics of HIV/AIDS Transmission |
| ▪ Stability and Sensitivity Analysis of
the iSIR Model for Indirectly Transmitted Infectious Diseases with
Immunological Threshold |
| ▪ Stochastic Analysis of Pre- and
Postexposure Prophylaxis against HIV Infection |
| ▪ Stochastic Simulation Models for Two
Immunization Problems |
| ▪ The Asymptotic Analysis of a Stochastic
Model of an Epidemic |
| ▪ The Complete Classification for
Dynamics in a Nine-Dimensional West Nile Virus Model |
| ▪ The Interaction of Migratory Birds
and Domestic Poultry and Its Role in Sustaining Avian Influenza |
| ▪ The Law of
Large Numbers for the Number of Active Particles in an Epidemic Model |
| ▪ The
Mathematics of Infectious Diseases |
| ▪ The Role of Coinfection in
Multidisease Dynamics |
| ▪ The Spread
and Quarantine of HIV Infection in a Prison System |
| ▪ Theories
of Epidemics |
| ▪ Travel Frequency and Infectious
Diseases |
| ▪ Traveling Waves for a Class of
Diffusive Disease-Transmission Models with Network Structures |
| ▪ Turning Points And Relaxation
Oscillation Cycles in Simple Epidemic Models |
| ▪ Two-Group Infection Age Model
Including an Application to Nosocomial Infection |
| ▪ Use of the Back-Projection Method for
Predictions of the Australian Aids Epidemic |
| ▪ Validating
an Assay of Viral Contamination |
| ▪ Viral Blips May Not Need a Trigger:
How Transient Viremia Can Arise in Deterministic In-Host Models |
| ▪ Virus
Dynamics: A Global Analysis |
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