Indian Institute of Technology Palakkad&nbsp;(IIT Palakkad or IIT PKD) is a public autonomous&nbsp;engineering&nbsp;and&nbsp;research&nbsp;institute located in&nbsp;Palakkad,&nbsp;Kerala. It was&nbsp;one of the five new&nbsp;IITs&nbsp;proposed in the&nbsp;2014 Union budget of India. The campus was inaugurated on 3 August 2015. The institute has 94 faculty, 978 students, and 63 non-teaching staffs.

IT Palakkad currently offers four-year Bachelor of Technology (B.Tech) and two years MS programmes in 8 different engineering disciplines including&nbsp;Computer Science, Electrical, Mechanical, Civil among others.

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IIT Palakkad

Department of Mechanical Engineering

World University root node

13th Asia-Pacific Conference on Combustion

2-D AXISYMMETRIC MODELLING OF CH4/O2/N2 COUNTERFLOW DIFFUSION FLAMES

Department of Chemistry

Index No

STUDY OF ORGANIZED MEDIA USING FEMTOSECOND SPECTROSCOPY AND CONFOCAL MICROSCOPY

Multiple attenuation through Hyperbolic Velocity Filter in shallow water prospect: A case study from Kutch Saurahstra offshore basin

Department of Mathematics

Communications on Pure and Applied Analysis

Bifurcation, uniqueness and multiplicity results for classes of reaction-diffusion equations arising in ecology with nonlinear boundary conditions

Environmental Sciences and Sustainable Engineering Centre (ESSENCE)

GCB Bioenergy,

Perennial biomass crops on marginal land improve both regional climate and agricultural productivity

Department of Civil Engineering

A STUDY ON HIGH FREQUENCY EXCITATIONS OF SLIDING BASE ISOLATED BUILDING UNDER SEISMIC EXCITATION

Department of Electrical Engineering

8B . 3 Comparison of Observations of the Spatial Distribution of Water Vapor Derived from Radar and Radiometer Measurements during the DYNAMO Field Campaign

Estimation of Specific Differential Phase in Melting Layer from C-Band Radar Measurements during the RELAMPAGO Experiment

We consider semi-linear elliptic equations of the following form:\begin{equation*}\left\{\begin{aligned}-\Delta u &amp;= \lambda[u-\dfrac{u^2}{K}-c \dfrac{u^2}{1+u^2}-h(x) u]=:\lambda f_h(u) &amp;&amp;\textcolor{black}{\rm{in}} ~ \Omega,\\frac{\partial u}{\partial \eta}&amp;+qu = 0 &amp;&amp;\textcolor{black}{\rm{on}} ~ \partial\Omega,\end{aligned}\right.\end{equation*}where, $h\in U=\{h\in L^2(\Omega): 0\leq h(x)\leq H\}.$ We prove the existence and uniqueness of the positive solution for large $\lambda.$ Further, we establish the existence of an optimal control $h\in U$ that maximizes the functional$J(h)=\int_{\Omega}h(x)u_h(x)~{\rm{d}}x-\int_{\Omega}(B_1+B_2 h(x))h(x)~{\rm{d}}x$over $U$, where $u_h$ is the unique positive solution of the above problem associated with $h$, $B_1&gt;0$ is the cost per unit effort when the level of effort is low and $B_2&gt;0$ represents the rate at which the cost rises as more labor is employed. Finally, we provide a unique optimality system.

Evolution Equations and Control Theory

Optimal harvesting for a logistic model with grazing