Master's @ J
I can teach: Trigonometry, Algebra Basics, Algebra, Geometry, Probability and Statistics, Precalculus, Differential Calculus, Integral Calculus, Linear Algebra, Multivariable Calculus view more..Trigonometry, Algebra Basics, Algebra, Geometry, Probability and Statistics, Precalculus, Differential Calculus, Integral Calculus, Linear Algebra, Multivariable Calculus, Arithmetic, Basic Geometry, Basic Statistics, Pre Algebra, Applied Mathematics, Discrete Mathematics, Bessel Functions, Differential Equation, String Theory, Matrix Algebra, Abstract/Modern Algebra, Integral Equation, Numbers & Patterns, Estimation, Basic Operations, Fractions, Measurement, Geometry, Decimals, Factors & Multiples, Science Basics, Biology, Body Systems, Animal Facts, Plant & Fungi Facts, Physics, Environmental Science, Electricity, Kinematics , Mechanics, Gravitation, Fluid Mechanics , Wave Mechanics, Magnetism, Work and Energy, Physical Sciences, Classical Physics, Calculus Based Physics, Algebra Based Physics, Living World , Human Physiology , Evolution, Basics of Ecology , Basics of Human Physiology, Essay, Term Paper, Research Paper, Book Report/Review or Movie Review, Coursework, Speech/Presentation, Reaction Paper, Application Paper, Dissertation, Dissertation Chapter, Editing, Resume Writing, CV Writing, CV Editing, Cover Letter, Personal Statement, Scholarship Essay, Preposition usage with Time, Location & Movement, Fluid Mechanics, Thermodynamics, Kinematics, Fluid Dynamics, Fluid Flow. view less..
I am having more than 8 years of teaching experience in mathematics and physics. I have used advanced mathematical methods in my research.
I am a research scholar in various fields starting from astrobiology to neurosciences. I am a nature lover and a passionate traveler. I do regular trekking and hiking. I also play and make didgeridoos (music instrument). Students can learn any of these things from me.
Fluid Mechanics : I did my masters by research in fluid mechanics. I have worked on 'Spectrum of the Elastic-Rayleigh Equation.' Elastic Rayleigh equation is the one that governs linear perturbations in non- Newtonian fluid flows. Here, we analytically derived singular eigenfunction expressions that correspond to the continuous spectrum modes (that could physically be attributed to singularities in the domain) for two simple canonical flows; Couette flow and Rankine vortex. This could serve as a starting point for understanding dynamics of more complex flows. On a whole, this problem falls in the domain of Hydrodynamic stability.