Default: Mathematical Biosciences

ISSN: 0025-5564

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Mathematical Biosciences Q1 Unclaimed

Elsevier Inc. United States
Unfortunately this journal has not been claimed yet. For this reason, some information may be unavailable.

Mathematical Biosciences is a journal indexed in SJR in Medicine (miscellaneous) and Agricultural and Biological Sciences (miscellaneous) with an H index of 109. It has an SJR impact factor of 0,639 and it has a best quartile of Q1. It is published in English. It has an SJR impact factor of 0,639.

Mathematical Biosciences focuses its scope in these topics and keywords: prey, manifolds, malaria, loser, lesionstoxin, kinetics, kinetic, immunogenicity, gröbner, matchedpairs, ...

Type: Journal

Type of Copyright:

Languages: English

Open Access Policy:

Type of publications:

Publication frecuency: -

Metrics

Mathematical Biosciences

0,639

SJR Impact factor

109

H Index

79

Total Docs (Last Year)

195

Total Docs (3 years)

4176

Total Refs

633

Total Cites (3 years)

192

Citable Docs (3 years)

2.2

Cites/Doc (2 years)

52.86

Ref/Doc

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Aims and Scope


prey, manifolds, malaria, loser, lesionstoxin, kinetics, kinetic, immunogenicity, gröbner, matchedpairs, method, predator, outcomes, nonlinear, mutations, models, modelbifurcation, model, methodmodeling, gene, feature, expression, class, cells, case, biosynthesis, bellmanapproaches, basis, asymptomatic, anticancer, computed, control, evolution, eukaryotic, estimation, enzyme, effects, effect, dynamical, differential,



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Estimation of HIV infection and incubation via state space models

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Weakly coupled hyperbolic systems modeling the circulation of FeLV in structured feline populations

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SEIRS epidemics with disease fatalities in growing populations

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Estimation of variance components based on diallel model

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Mathematical description of synergistic interaction of hyperthermia and lonizing radiation

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Cell kinetics in tumour cords studied by a model with variable cell cycle length

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Modeling carcinogenesis under a time-changing exposure

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Attracting theorems for cyclic sets and impermanence

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