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Discretisations of Constrained KP Hierarchies

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Discretised general fractional derivative

Mathematics and Computers in Simulation, 2023
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Enyu Fan, Changpin Li, Martin Stynes
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Adaptive Discretisation of Shell Problems

ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 2000
AbstractA seven parameter Reißner‐Mindlin shell kinematic is employed for a elastoplastic material with hardening. The resulting nonlinear minimization problem is discretised within a finite element method on the mid surface of the shell. A posteriori error estimates are discussed and related adaptive algorithms are presented.
Hecht, Axel   +2 more
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Duration discretisation for activity recognition

Technology and Health Care, 2007
Activity recognition has become a key component within smart environments that aim at providing assistive solutions for their users. Learning high level activities from low level sensor data depends on several parameters, one of which is the duration of the activities themselves.
Priyanka, Chaurasia   +3 more
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Time-discretising adverbials

2016
This paper looks at the distribution of selected adverbials used to discretise and quantify time in units of minutes, seconds and hours in reference language corpora of Polish and English. We carry out an exploratory analysis of the distributional patterns of such expressions and report three main findings.
Piotr Pęzik, Mikołaj Deckert
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MIL: a data discretisation approach

International Journal of Data Mining, Modelling and Management, 2011
Data discretisation is an important step in the process of machine learning, since it is easier for classifiers to deal with discrete attributes rather than continuous attributes. Over the years, several methods of performing discretisation such as Boolean reasoning, equal frequency binning, entropy have been proposed, explored, and implemented.
Bikash Kanti Sarkar   +2 more
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Discretisation Effects in Naive Bayesian Networks

2012
Naive Bayesian networks are often used for classification problems that involve variables of a continuous nature. Upon capturing such variables, their value ranges are modelled as finite sets of discrete values. While the output probabilities and conclusions established from a Bayesian network are dependent of the actual discretisations used for its ...
Bertens, R.   +2 more
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Efficient Discretisation for Link Travel Time Models

Networks and Spatial Economics, 2004
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Carey, Malachy, Ge, Y. E.
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Saddle Points Under Discretisation

2017
Saddle points for Euler schemes for ODEs are discussed. Numerical stable and unstable manifolds are illustrated through a set of examples, and compared to the stable and unstable manifolds of the ODEs. The shadowing phenomenon is briefly illustrated. Finally, Beyn’s Theorem is presented.
Xiaoying Han, Peter Kloeden
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Higher-order spatial discretisations in electrochemical digital simulations. Part 4. Discretisation on an arbitrarily spaced grid

Computational Biology and Chemistry, 2003
A systematic approach to the construction of finite difference formulae for the approximation to first and second derivatives with respect to space on an arbitrarily spaced grid is presented. The finite difference formulae, combined with backward implicit (BI) and extrapolation methods, are used for electrochemical simulations and tested for efficiency.
Britz, D., Strutwolf, J.
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