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We present a mathematical framework for producing optimal designs of structures that exhibit viscoelastic creep deformation.
We present a mathematical framework for constructing and analyzing parallel algorithms for lattice kinetic Monte Carlo (KMC) simulations.
This paper aims to present a mathematical framework for the optimal design of AV zones in a general network.
We present a mathematical framework for examining the cellular circadian oscillator, and show recent extensions for understanding population-scale dynamics.
We present a mathematical framework for assessing some important numerical properties of the chosen partitioned procedure, and predicting its performance for realistic applications.
In this paper we present a mathematical framework for deducing tasks in workflow models from plans in mechanistic or strongly controlled work environments, with a focus around automatic plan generations.
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This work presents a mathematical framework for the harvesting of one-dimensional bending waves propagating in infinite and semi-infinite beams as an alternative.
We present a mathematical framework that combines extinction colonization dynamics with the dynamics of patch succession.
In this paper, we present a mathematical framework to design an economically attractive and environmentally friendly biorefinery.
We present a mathematical model for such a balloon shape.
In the following, we present a mathematical model for the chemotaxis signalling pathway.
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