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LSTM-Based Absolute Position Estimation of a 2-DOF Planar Delta Robot Using Time-Series Data. [PDF]
Sensors (Basel)Baek S.
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An Approximate Bayesian Approach to Optimal Input Signal Design for System Identification. [PDF]
Entropy (Basel)Bania P, Wójcik A.
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Double BFV Quantisation of 3D Gravity. [PDF]
Commun Math PhysCanepa G, Schiavina M.
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Discovery of the exact 3D one-way wave equation. [PDF]
Nat CommunTsakmakidis KL, Stefański TP.
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Beyond diagonal noise: A better predator-prey modeling framework with cross-covariance. [PDF]
PLoS OneYu J, Wang LS.
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Numerical Generation of Trajectories Statistically Consistent with Stochastic Differential Equations. [PDF]
Entropy (Basel)Evstigneev M.
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Quantum circuit simulation with a local time-dependent variational principle
Eisert J +8 more
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Operator Identities and the Solution of Linear Matrix Difference and Differential Equations
Studies in Applied Mathematics, 1994We use operator identities in order to solve linear homogeneous matrix difference and differential equations and we obtain several explicit formulas for the exponential and for the powers of a matrix as an example of our methods. Using divided differences we find solutions of some scalar initial value problems and we show how the solution of matrix ...
Luis Verde-Star
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Mathematical Notes, 1996
1. I. I. vorovich, in: Proceedings of H All-Union Congress on Theoretical and Applied Mechanics [in Russian], Vol. 3, Nauka, Moscow (1966), pp. 116-136. 2. V. E. KovaVchuk and I. I. Vorovich, Prikl. Mat. Mekh. [J. Appl. Math. Mech.], 31, No. 5, 861-869 (1967). 3. V. E. Koval~chuk, PriM. Mat. Mekh. [J. Appl. Math. Mech.], as, No. 3, 511-518 (1969).
Maslov, V. P., Shvedov, O. Yu.
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1. I. I. vorovich, in: Proceedings of H All-Union Congress on Theoretical and Applied Mechanics [in Russian], Vol. 3, Nauka, Moscow (1966), pp. 116-136. 2. V. E. KovaVchuk and I. I. Vorovich, Prikl. Mat. Mekh. [J. Appl. Math. Mech.], 31, No. 5, 861-869 (1967). 3. V. E. Koval~chuk, PriM. Mat. Mekh. [J. Appl. Math. Mech.], as, No. 3, 511-518 (1969).
Maslov, V. P., Shvedov, O. Yu.
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Scaling of general quadratic matrix equations
, 2006 A scaling framework for general quadratic algebraic matrix equations is presented. All algebraic quadratic equations can be considered as special cases of a single generalized algebraic quadratic matrix equation (GQME). Hence, the paper is focused on the
V. Tsachouridis +3 more
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