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PDEs and Applications

List of approved abstract
Name	Affiliation	Title
Adel M Al-Mahdi	The Preparatory Year Program, King Fahd University of Petroleum and Minerals, Dhahran 31261, Saudi Arabia.	Some new results and developments on the stabilization of swelling soils by employing different damping mechanisms
Mohammad M Algharabli	KFUPM	Stabilization of some hyperbolic systems by means of viscoelastic damping or/and variable exponent frictional damping.
Johnson Daddy Audu	King Fahd University of Petroleum and Minerals	Stability analysis for a thermoelastic Timoshenko system with past history and general relaxation function
Jen-Hsu Chang	National Defense University,	Real Line Solitons of the BKP Equation
Abhinandan Chowdhury	Savannah State University	Memory Effects for the Heat Conductivity of Random Suspension of Spheres by using Stochastic functional expansions
Tomasz W Dlotko	University of Silesia	Sectorial equations on fractional power scales
Gavin Glenn	Purdue University	Diffusion Generated Motion by Mean Curvature of a Space Curve
Shilpa Gupta	BITS Pilani, pilani Campus	Generalized Choquard Schrodinger equation with vanishing potential in homogeneous fractional Musielak Sobolev spaces
Elliott Hollifield	UNC Pembroke	Positivity of nonnegative solutions to a system of fractional Laplacian problems in a ball
Mohammad M Kafini	King Fahd University of Petroleum and Minerals-KFUPM	Boundedness of blow-up time to a wave equation with logarithmic variable-exponent nonlinearity
KUSH KINRA	Indian Institute of Technology Roorkee	Random dynamics of 2D stochastic Naiver-Stokes equations on the whole space
Salim Messaoudi	University of Sharjah	On a thermoelastic Timoshenko system without the second spectrum: Existence and stability
Naofumi Mori	Tokyo University of Marine Science and Technology	Difference in decay properties for symmetric hyperbolic system with memory-type diffusion and relaxation
Dilara Siraeva	North Carolina State University	Symmetry reduction of a gas dynamic system of PDEs with a special state function
Olha Sus	Tufts University	Inverse Dynamic Problem for the 1-D Dirac System on Finite Metric Tree Graphs and the Leaf Peeling Algorithm