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Tracking by Third-Order Tensor Representation

IEEE Transactions on Systems, Man, and Cybernetics, Part B (Cybernetics), 2011
This paper proposes a robust tracking algorithm by third-order tensor representation and adaptive appearance modeling. In this method, the target in each video frame is represented by a third-order tensor. This representation preserves the spatial correlation inside the target region and can integrate multiple appearance cues for target description ...
Qing Wang 0017, Feng Chen 0007, Wenli Xu
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Determinacy in third order arithmetic

Annals of Pure and Applied Logic, 2017
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Spectral Approximation of Third-Order Problems

Journal of Scientific Computing, 1999
The author introduces a Chebyshev collocation method for the partial differential equation \(u_t = u_{xxx}\) on the set \((x, t) \in (-1, 1) \times (0, T]\). The boundary conditions are of a Dirichlet sort which ensure stability. A computational investigation suggests that collocation at the Gauss-Lobatto points produces a stable numerical method.
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Relations in Monadic Third-Order Logic

Journal of Philosophical Logic, 1997
In der monadischen Logik der dritten Stufe (verkürzt: M3oL) kommen als gebundene Variablen nur Individuen, einstellige Prädikate der ersten Stufe und solche einstelligen Prädikate der zweiten Stufe vor, für welche als Argumente die einstelligen Prädikate der ersten Stufe auftreten. Der Verf.
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Isospectral Flows of Third Order Operators

SIAM Journal on Mathematical Analysis, 2001
Summary: The author considers the third-order linear differential operator \(L_{p,q}=i\frac{d^3}{dx^3}+i\frac{d}{dx}q+iq\frac{d}{dx}+p\) on the unit interval. The associated boundary conditions are \(y(0)=y(1)=0\), \(y'(0)=zy'(1)\) with \(z\in{\mathbb C}\), \(|z|=1\). For all but a finite number of parameters \(z\), the eigenvalues \(\lambda_{j}\) of \(
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Gaussian third-order Jacobsthal and Gaussian third-order Jacobsthal–Lucas polynomials and their properties

Asian-European Journal of Mathematics, 2020
In this paper, the Gaussian third-order Jacobsthal and Gaussian third-order Jacobsthal–Lucas polynomials are defined. Then Binet formula and generating functions of these numbers are given. Also, some summation identities for Gaussian third-order Jacobsthal and Gaussian third-order Jacobsthal–Lucas polynomials are obtained by using the recurrence ...
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Third Order Design

1985
The third order design (THOD) has been defined as the problem of improving, extending or densifying an existing network in an optimal way by introducing additional points and/or additional observations. Two generally different problems are coming up in the THOD: The one is the optimal improvement of the network the other is the optimal design of a ...
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Reduced order and surrogate models for gravitational waves

Living Reviews in Relativity, 2022
Manuel Tiglio, Aaron Villanueva
exaly  

Torque or third order mechanics

American Journal of Orthodontics and Dentofacial Orthopedics, 1994
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