Stability and bifurcation analysis of epidemic models with saturated incidence rates: An application to a nonmonotone incidence rate by Yoichi Enatsu, Yukihiko Nakata

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Delayed population models with Allee effects and exploitation by Eduardo Liz, Alfonso Ruiz-Herrera

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Time Delay In Necrotic Core Formation by Marek Bodnar, Urszula Foryś

Subjects: “…delay differential equation…”
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Qualitative Analysis of a COVID-19 Mathematical Model with a Discrete Time Delay by Abraham J. Arenas, Gilberto González-Parra, Miguel Saenz Saenz

Subjects: “…delay differential equations…”
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Angiogenesis model with Erlang distributed delays by Emad Attia, Marek Bodnar, Urszula Foryś

Subjects: “…delay differential equations…”
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Model of tumour angiogenesis -- analysis of stability with respect to delays by Marek Bodnar, Monika Joanna Piotrowska, Urszula Foryś, Ewa Nizińska

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Distributed delays in a hybrid model of tumor-Immune system interplay by Giulio Caravagna, Alex Graudenzi, Alberto d’Onofrio

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Evaluation of vaccination strategies during pandemic outbreaks by Christopher S. Bowman, Julien Arino, S.M. Moghadas

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Modeling diseases with latency and relapse by P. van den Driessche, Lin Wang, Xingfu Zou

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The role of delays in innate and adaptive immunity to intracellular bacterial infection by Simeone Marino, Edoardo Beretta, Denise E. Kirschner

Subjects: “…delay differential equations model…”
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Mathematical modelling of the immune response to infectious diseases with the influence of environmental factors by Yaroslav Bihun, Oleh Ukrainets

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Estimation of initial functions for systems with delays from discrete measurements by Krzysztof Fujarewicz

Subjects: “…delay differential equations…”
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Four-Step <i>T</i>-Stable Generalized Iterative Technique with Improved Convergence and Various Applications by Quanita Kiran, Shaista Begum

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Stability and computational analysis of Influenza-A epidemic model through double time delay by Ateq Alsaadi, Ali Raza, Muhammed Bilal Riaz, Umar Shafique

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An SEIR epidemic model with constant latency time and infectious period by Edoardo Beretta, Dimitri Breda

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Delay equations modeling the effects of phase-specific drugs and immunotherapy on proliferating tumor cells by Maria Vittoria Barbarossa, Christina Kuttler, Jonathan Zinsl

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Oscillation Criteria for Second-Order Delay, Difference, and Functional Equations by L. K. Kikina, I. P. Stavroulakis

“…The most interesting oscillation criteria for the second-order linear delay differential equation, the second-order difference equation and the second-order functional equation, especially in the case where liminft→∞∫τ(t)tτ(s)p(s)ds≤1/e and limsupt→∞∫τ(t)tτ(s)p(s)ds<1 for the second-order linear delay differential equation, and 0<liminft→∞{Q(t)P(g(t))}≤1/4 and limsupt→∞{Q(t)P(g(t))}<1, for the second-order functional equation, are presented.…”
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New Stability Conditions for Linear Differential Equations with Several Delays by Leonid Berezansky, Elena Braverman

“…New explicit conditions of asymptotic and exponential stability are obtained for the scalar nonautonomous linear delay differential equation x˙(t)+∑k=1mak(t)x(hk(t))=0 with measurable delays and coefficients. …”
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On oscillation of a food-limited population model with time delay by Leonid Berezansky, Elena Braverman

“…For a scalar nonlinear delay differential equation Ṅ(t) = r(t)N(t)(K − N(h(t)))/(K + s(t)N(g(t))),r(t) ≥ 0, h(t) ≤ t, g(t) ≤ t and some generalizations of this equation, we establish explicit oscillation and nonoscillation conditions. …”
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Analysis of a Predator-Prey Model with Switching and Stage-Structure for Predator by T. Suebcharoen

“…Bounded positive solution, equilibria, and stabilities are determined for the system of delay differential equation. By choosing the delay as a bifurcation parameter, it is shown that the positive equilibrium can be destabilized through a Hopf bifurcation. …”
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