Teaching

Undergraduate Level Courses

3214. Dynamics of Particles and Rigid Bodies

Kinematics and dynamics of particles. Motion relative to translating and rotating observers; inertial reference systems; central forces and orbits. Kinematics and dynamics of groups of particles and rigid bodies. Lagrangian description of motion. UConn Undergraduate Course Directory

Course Syllabus Spring 2021

Coursework Materials

3220. Mechanical Vibrations

Free and forced vibrations, with damping, of linear systems with one and two degrees of freedom. Transient vibrations. Vibration isolation. Rigid rotor balancing. Elements of Laplace transforms. UConn Undergraduate Course Directory

Course Syllabus Fall 2020

Coursework Materials

3253. Linear Systems Theory

Review of ODE Solutions, mathematical modeling of dynamic systems, linearization of nonlinear behavior, Laplace domain representation of dynamics, transfer functions, block diagram algebra, signal-flow graphs, Mason's rule, transient analysis of system response, convolution integral, Duhamel's integral, Green's function, stability of linear systems, Routh-Hurwitz method, root locus, frequency response, Bode and polar representations, introduction to feedback systems. UConn Undergraduate Course Directory

Course Syllabus Fall 2023

Coursework Materials

Graduate Level Courses

5105. Basic Concepts of Continuum Mechanics

An introductory course in the theory of continuum mechanics. Development of physical principles using Cartesian tensors. Concepts of stress, strain and motion. Basic field equation for the Newtonian fluid and the elastic solid. UConn Graduate Course Directory

Course Syllabus Spring 2022

Coursework Materials

5190. Advanced Solid Mechanics

Fundamental idealizations used in linear solid mechanics and the fundamental principles of the subject. Idealizations covered include beams, circular torsion, struts and thick cylinders. Basic principles include principle of minimum potential energy, principle of minimum complementary energy, virtual work, equations of static equilibrium and direct and potential methods of solving equilibrium equations. Example applications vary but may include, bounding of elastic properties of composites, derivation of finite elements, solution of plate problems by Green's functions and others. UConn Graduate Course Directory

Course Syllabus Spring 2020

Coursework Materials