Mathematicians have established analytical threshold conditions and Gaussian distribution formulas for a stochastic SIQR epidemic model combining spatial diffusion, quarantine ...
A new network-based model shows that adaptive human mobility suppresses diffusion-driven instability and promotes persistent localized Mpox hotspots.
A new mathematical study demonstrates that environmental noise drives populations subject to strong Allee effects and threshold harvesting to extinction ...
A new five-compartment mathematical model treats university absenteeism as a socially transmitted process and identifies early re-engagement of occasional absentees ...
A mathematical analysis identifies the highest sustainable constant harvest rate for a single population with a strong Allee effect under ...
Researchers propose a fractional-derivative, memory-dependent immune feedback framework that models within-host viral dynamics without explicit immune compartments.
Replacing a fixed intracellular delay with gamma-distributed memory stabilizes a diffusive virus-immune model at the reference Hopf threshold, according to ...
A new stage-structured mathematical model proves that sterile-male-based biological control can globally stabilize mosquito populations at extinction or persistence depending ...
A mathematical modeling study maps how the E2F/Myc/miR-17-92 proliferation switch shifts between quiescent and proliferative regimes in breast cancer.
A new mathematical study shows that a 'replacer' phenotype, whose offspring always displace a different type, sharply boosts fixation odds ...
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