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Wrinkling pattern formation with periodic nematic orientation: From egg cartons to corrugated surfaces
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Physical Review E,
2022 |
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Complex Nanowrinkling in Chiral Liquid Crystal Surfaces: From Shaping Mechanisms to Geometric Statistics. Nanomaterials 2022, 12, 1555
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2022 |
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Complex Nanowrinkling in Chiral Liquid Crystal Surfaces: From Shaping Mechanisms to Geometric Statistics
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Nanomaterials,
2022 |
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Аналитическое решение задачи оптимального управления переориентацией твердого тела (космического аппарата) с использованием кватернионов
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… Российской академии наук. Механика твердого тела,
2019 |
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An Analytical Solution to the Problem of Optimal Control of the Reorientation of a Rigid Body (Spacecraft) Using Quaternions
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2019 |
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Quadratic Optimal Control in Reorienting a Spacecraft in a Fixed Time Period in a Dynamic Problem Statement
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Journal of Computer and Systems Sciences International,
2018 |
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КВАДРАТИЧНО ОПТИМАЛЬНОЕ УПРАВЛЕНИЕ ПЕРЕОРИЕНТАЦИЕЙ КОСМИЧЕСКОГО АППАРАТА ЗА ФИКСИРОВАННОЕ ВРЕМЯ В ДИНАМИЧЕСКОЙ …
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2018 |
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Dynamic Zero Finding for Algebraic Equations
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2018 |
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[9]
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Numerical Analysis in Nonlinear Least Squares Methods and Applications
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2017 |
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[10]
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Energy-Efficient Digital Hardware Platform for Learning Complex Systems
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2017 |
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Zero finding via feedback stabilisation
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IFAC-PapersOnLine,
2017 |
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[12]
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Solving a Boundary Value Problem from Chapra, Part 2
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2016 |
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Solving a Boundary Value Problem from Chapra
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2016 |
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Solving the Boundary Value Problem of Chapra's Example 24.7 but with 120 Subintervals instead of 5 Subintervals
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2016 |
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[15]
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How To Solve in Integers Systems of Simultaneous Nonlinear Equations
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2016 |
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J22= 1 and each unknown= 0 or 1. The first equation above is based on the Rosenbrock function in Schitkowski [11, pp. 118-123]. The second ccmes from Schitkowski [11, p. 194]. 0 REM DEFDBL AZ 3 DEFINT X
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2016 |
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[17]
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12 FOR JJJJ=-32000 TO 32000 15 RANDOMIZE JJJJ 16 M=-1D+ 37 41 FOR J44= 1 TO 9500 42 A (J44)=-2+ FIX (RND* 5)
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2016 |
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[18]
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Solving in General Integers a Nonlinear System of Five Simultaneous Nonlinear Equations with Cold Starts A (KK)=-300000+ FIX (RND* 600001)
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2016 |
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[19]
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The General Mixed Integer Nonlinear Programming (MINLP) Computer Program/Solver Previously Illustrated Here Numerous Times Applied to Solving a Nonlinear System of Two Simultaneous Nonlinear Equations Involving 150,000 Binary (or 0-1) Integer Variables
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2016 |
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[20]
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Solving in General Integers a Nonlinear System of Four Simultaneous Nonlinear Equations, Second Edition
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2016 |
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A Nonlinear Integer Programming Code/Software/Solver Applied to Solving a Nonlinear System of 10500 Simultaneous Diophantine Equations Based on the Brown Almost Linear Function, Second Edition
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2016 |
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Simultaneously Solving in General Integers a Nonlinear System of Six Simultaneous Nonlinear Equations with 1<= X (i)<= 17
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2016 |
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[23]
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The Domino Method of Nonlinear Integer/Continuous/Discrete Programming Seeking To Solve a 19X19 System of Nonlinear Equations, Third Edition
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2016 |
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[24]
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Testing the Domino Method of Nonlinear Integer/Continuous/Discrete Programming with a Nonlinear System of Diophantine Equations from the Literature
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2016 |
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A Unified Computer Program for Schittkowski’s Test Problem 395 but with 15000 Unknowns instead of 50 Unknowns
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2016 |
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[26]
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Solving Load Flow Problems of Power System by Explicit Pseudo-Transient Continuation (E-ψtc) Method
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Energy and Power Engineering,
2016 |
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[27]
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Testing the Domino Method of General Integer/Continuous/Mixed Nonlinear Programming with Brown's Almost Linear System of 2000 Equations/Unknowns
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2015 |
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[28]
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A double optimal iterative algorithm in an affine Krylov subspace for solving nonlinear algebraic equations
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Computers & Mathematics with Applications,
2015 |
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Seeking an Integer Solution to a System of 5010 Nonlinear Equations from the Literature, Second Edition
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REM,
2015 |
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[30]
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Seeking an Integer Solution to a Rosenbrock System of 13100 Simultaneous Equations
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2015 |
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[31]
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14 RANDOMIZE JJJJ 16 M=-1D+ 50 91 FOR KK= 1 TO 155 94 A (KK)= RND 95 NEXT KK
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2015 |
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[32]
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A New Fast Method Used For Calculating Power Flow Based on ODE
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2014 |
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Explicit pseudo-transient continuation
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Computing,
2013 |
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Numerical Solution for Super Large Scale Systems
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T Han, Y Han - ieeexplore.ieee.org,
2013 |
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[35]
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Applied research of a new ODE method in the power flow computation of power system
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Power Engineering and Automation Conference (PEAM), 2012 IEEE,
2012 |
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[36]
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A Globally Optimal Iterative Algorithm Using the Best Descent Vector x= λ [αcF+ BT F], with the Critical Value αc, for Solving a System of Nonlinear Algebraic Equations F (x)= 0
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Computer Modeling in Engineering and Sciences,
2012 |
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[37]
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A globally optimal iterative algorithm using the best descent vector x= λ [αcF+ BT F], with the critical value αc, for solving a system of nonlinear algebraic …
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2012 |
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[38]
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A globally optimal iterative algorithm using the best descent vector x= λ [αcF+ BT F], with the critical value αc, for solving a system of nonlinear algebraic …
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2012 |
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[39]
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An Iterative Algorithm for Solving a System of Nonlinear Algebraic Equations, F (x)= 0, Using the System of ODEs with an Optimum α in x= λ [αF+(1-α) BTF]; Bij= …
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2011 |
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[40]
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A Further Study on Using x= λ [αR+ βP](P= F-R (F. R)/|| R|| 2) and x= λ [αF+ βP*](P*= R-F (F. R)/|| F|| 2) in Iteratively Solving the Nonlinear System of Algebraic Equations F (x)= 0
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Computer Modeling in Engineering and Sciences,
2011 |
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Solving Various Large Scale Systems by a New ODE Method
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Proceedings 2011 world congress on Engineering and Technology (CET 2011),
2011 |
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[42]
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Simple" residual-norm" based algorithms, for the solution of a large system of non-linear algebraic equations, which converge faster than the Newton's method
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Computer Modeling in Engineering & Sciences(CMES),
2011 |
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[43]
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An Iterative Algorithm for Solving a System of Nonlinear Algebraic Equations, F(x) = 0, Using the System of ODEs with an Optimum α in ˙x = λ[ αF+(1−α)BTF];Bij = ∂Fi/∂xj
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Computer Modeling in Engineering & Sciences(CMES),
2011 |
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[44]
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Solving large scale unconstrained minimization problems by a new ODE numerical integration method
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Applied Mathematics,
2011 |
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[45]
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An Iterative Algorithm for Solving a System of Nonlinear Algebraic Equations, F (x)= 0, Using the System of ODEs with an Optimum α in x= λ [αF+(1-α) BTF]; Bij …
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2011 |
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[46]
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An Iterative Algorithm for Solving a System of Nonlinear Algebraic Equations, F (x)= 0, Using the System of ODEs with an Optimum α in x= λ [αF+(1-α) BTF]; …
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Computer Modeling in …, 2011 - … , 4924 Balboa Blvd,
2011 |
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[47]
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Novel algorithms based on the conjugate gradient method for inverting ill-conditioned matrices, and a new regularization method to solve ill-posed linear systems
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Computer Modeling in Engineering & Sciences(CMES),
2010 |
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[48]
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Novel algorithms based on the conjugate gradient method for inverting ill-conditioned matrices, and a new regularization method to solve ill-posed linear …
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2010 |
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[49]
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Novel algorithms based on the conjugate gradient method for inverting ill-conditioned matrices, and a new regularization method to solve ill-posed linear …
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2010 |
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[50]
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A Unified Computer Program for Schittkowski's Test Problem 395 but with 2000 Unknowns instead of 50 Unknowns
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SIGMA,
2000 |
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[51]
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Testing the Domino Method of General Integer/Continuous/Mixed Nonlinear Programming with Brown's Barely Nonlinear System of 30000 Equations/Unknowns
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[52]
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Solving in General Integers a Nonlinear System of Four Simultaneous Nonlinear Equations
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[53]
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Software for Solving a Discrete Boundary Value Problem
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[54]
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Testing the Domino Method of General Integer/Continuous/Mixed Nonlinear Programming with Brown's Barely Nonlinear System of 15000 Equations/Unknowns
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[55]
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A Computer Program Solving a Nonlinear System of Equations with Continuous Variables, Improved Edition
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2016
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