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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.
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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.
Here we present a mathematical framework for constructing the quasi-potential landscape which relates the attractor to each other, derived from the decomposition of the vector field given by the ODEs which describe the dynamics of the gene networks.
This work presents a mathematical framework defining electronic and hybrid topologies under the same model parameters.
After establishing the concept of framework of discernment, Shafer presents a mathematical model for evidence processing as shown in Fig. 2. Fig. 2 Mathematical model for evidence processing.
Recently, Donoho and Kutyniok presented a mathematical framework in[3] for image separation and constructed geometric separation mathematical theory of separating pointlike from curvelike features.
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