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In solving boundary value problems, use of basis functions that independently satisfy the boundary conditions are useful.
This paper makes use of basis functions without an underlying chaotic system.
The proportion π k is the sharing mechanism and encodes the average use of basis vector k across all of the selection vectors z i.
We think that the performance improvement of the proposed method over MLLR or MAPLR adaptation comes from the use of basis vectors and speaker weight of large dimension.
The rich physics of the Schwinger model is used to elucidate several simple problems in the use of basis functions to solve Hamiltonian field theories.
We examined the use of basis functions (in SPM96 and SPM99) and other nonlinear models (in AIR3.08) designed to achieve optimum alignment between image and template.
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The use of polynomial basis functions in this paper makes NC equivalent to a local Taylor series expansion.
It is observed that the use of Walsh basis functions makes the proposed algorithm efficiently applicable in real-world situations where processing time is crucial.
With that, the novel algorithm allows for an efficient use of arbitrary basis functions, even if they are only numerically defined.
The steady Navier-Stokes equations are solved using series of basis functions involving Chebyshev polynomials.
Conversely, for trial-specific GLMs using a set of basis functions, the response function can vary from trial to trial.
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