1 |
Scalable, Distributed Algorithms for Solving Linear Equations via Double-Layered Networks Wang X, Mou SS, Anderson BDO IEEE Transactions on Automatic Control, 65(3), 1132, 2020 |
2 |
An Arrow-Hurwicz-Uzawa type flow as least squares solver for network linear equations Liu Y, Lageman C, Anderson BDO, Shi GD Automatica, 100, 187, 2019 |
3 |
New reliable tools to mathematically model chemical reaction systems Amin JS, Zendehboudi S, Eftekhari A Chemical Engineering Research & Design, 141, 156, 2019 |
4 |
A Distributed Algorithm for Least Squares Solutions Wang X, Zhou JQ, Mou SS, Corless MJ IEEE Transactions on Automatic Control, 64(10), 4217, 2019 |
5 |
The analysis of nonlinear systems in the frequency domain using Nonlinear Output Frequency Response Functions Bayma RS, Zhu YP, Lang ZQ Automatica, 94, 452, 2018 |
6 |
Empirical and Analytical Correlation of the Reaction Kinetics Parameters of Cuttle Bone Powder Immobilized Lipase Catalyzed Ethyl Ferulate Synthesis Sankar K, Achary A, Mehala N, Rajendran L Catalysis Letters, 147(8), 2232, 2017 |
7 |
Non-linear Differential Equations and Rotating Disc Electrodes: Pade approximationTechnique Devi MC, Rajendran L, Bin Yousaf A, Fernandez C Electrochimica Acta, 243, 1, 2017 |
8 |
Sparse network identifiability via Compressed Sensing Hayden D, Chang YH, Goncalves J, Tomlin CJ Automatica, 68, 9, 2016 |
9 |
Analytical solution of system of coupled non-linear reaction diffusion equations Part II Direct reaction of substrate at underlying microdisc surface Meena A, Rajendran L Journal of Electroanalytical Chemistry, 650(1), 143, 2010 |
10 |
The rate of convergence of finite-difference approximations for parabolic Bellman equations with Lipschitz coefficients in cylindrical domains Dong HJ, Krylov NV Applied Mathematics and Optimization, 56(1), 37, 2007 |