H Narayanan - Linear Algebra and its Applications, 1991 - Elsevier
This paper studies the partitions on which a function (μ− λ)(Π)≡∑ N i∈ Π (μ− λ)(N i) reaches a minimum when μ is a submodular function and λ takes values between−∞ and∞ …
YD Save, H Narayanan, SB Patkar - Journal of Computational Science, 2011 - Elsevier
In this paper, PDEs are modeled by an electrical equivalent circuit generated from the equations arising from the finite element method (FEM). This allows the solution of PDEs to …
One of the fundamental open problems in control theory is that of the stabilization of a linear time invariant dynamical system through static output feedback. We are given a linear …
H Narayanan - Linear algebra and its applications, 1986 - Elsevier
This paper attempts to put the notion of “network decomposition into multiports” in electrical network theory on a rigorous mathematical footing. This is done by first defining the notion of …
H Narayanan - Systems & Control Letters, 2002 - Elsevier
In this paper, we present some applications of an Implicit Duality Theorem which was originally a folklore result on Ideal Transformers in Electrical Network Theory. We show …
H Narayanan - International journal of circuit theory and …, 1986 - Wiley Online Library
In this paper we introduce a technique for dealing with implicitly defined complementary orthogonal spaces. Using this technique we give a unified construction of various types of …
S Theja, H Narayanan - Linear Algebra and its Applications, 2014 - Elsevier
In this paper we consider a linking operation between matroids, defined as MSP↔ MS=(MSP∨ MS)× P, where MSP and MS are matroids on sets S∪ P and S respectively …
H Narayanan, H Priyadarshan - Linear Algebra and its Applications, 2013 - Elsevier
In this paper we present an approach to linear dynamical systems which combines the positive features of two well known formulations, namely, standard state space theory (see …
H Narayanan - arXiv preprint arXiv:1609.07991, 2016 - arxiv.org
Linear systems often involve, as a basic building block, solutions of equations of the form\begin {align*} A_Sx_S&+ A_Px_P= 0\\A'_Sx_S &= 0,\end {align*} where our primary …