I love to teach and share my knowledge. As a professional tutor, I can provide detailed notes, clear lectures including figures, Graphs and derivations. I assure the command over the formulae and numerical applications.

i am currently working for a womens college in chennai.basically in a soft spoken and never mind explaining twice or thrice or ....i usually make use of examples ,diagrams,Charts to explain the concepts

i am currently working for a womens college in Chennai. I am a soft spoken and never mind explaining twice or thrice or ....i usually make use of examples ,diagrams,Charts to explain the concepts

I expect the student to inform me of the issues to be discussed before each tutorial (for example: motion, vectors, forces, etc.) so that I can make proper preparation to ensure a high efficiency in the 2-hour duration and make the tutorial more oriented.

I would always like to use Graphs and examples to demonstrate the knowledge on textbooks to make the principles or theories easier to understand and memorize.

I will ask the students to go through several typical and comprehensive questions related with the knowledge taught in the last tutorial, as the beginning of each tutorial. In this way I can figure out if the student really mastered the knowledge. If not, I don’t mind to re-go through the previous knowledge before starting a new topic.

I pay more attention to the way how the students solve questions, rather than just the results as the method will be extremely beneficial for the student not only in physics. In the mean time I will also check that the students will not make careless mistakes in their calculations to avoid losing unnecessary points in exams.

In each tutorial, the schedule is designed as follows, but more flexible rather than fixed:
15~30min: Questions for last tutorial
10~20min: General review of the key points
60~80min: Step by step solving questions on the textbooks
Rest: Conclusions or further discussions

Relevant Units covered in Undergraduate Studies.• Applied Mathematics-1( Complex Variables, Vector Algebra, Calculus Taylors theorem, expansion of functions
in power series, partial derivatives of first and higher orders, total differentiation concept of commutative partial derivatives, Eulers theorems of homogeneous functions, deduction from Euler’s theorems ,errors, approximations, maxima and minima functions of two variables.)
• Applied Mathematics-2( Exact differential Equations, Linear equations & reducible to linear (Bernoulli equations), Linear Diff. Eqn. of nth order with constant coefficients, complimentary function & particular integral when the function of the
integral on the R.H.S. are exponential, Sin(ax + b), Cos(ax + b).Cauchys Linear equation( Homogenous eqn.). The Legendre Linear equation, Variation of parameters & method of undetermined coefficients. Elementary application of above diff. Eqn. in solving engineering problems from Electrical Engg., Chemical Engg., Mechanical Engg., and Civil Engg. Integral Calculus: Rectification of plane curves, Double and Triple integrals, Their geometrical interpretation & evaluation. Evaluation of double integrals by change of order and change to polar. Application of double and triple integrals to areas, volumes & mass. Beta & Gamma Functions.)

• Applied Mathematics 3(Fourier Series and Integrals: Orthogonal and orthonormal functions, expression of a function in a series of orthogonal functions,s ine and cosine functions and their orthogonality properties. Fourier series, Drichlet conditions, periodic functions, even and odd functions, half range sine and cosine series, Parseval's relation. Complex form of Fourier series, introduction to Fourier integral, relation with Laplace transform. Laplace Transforms: Function of bounded variable ( statement only ), Laplace transforms of 1, at, exp( at ), sin( at ), cos( at ),sinh(at), cosh(at), erf(t), shifting properties, expressions with proofs for L { t f(t) }, L { f(t)/t }, Laplace of an integral and derivative)

• Applied Mathematics 4(Complex Variables: Regions and paths in the Z plane. Path/Line integral of a function. Inequality conditions for a path integral to be independent of the path joining two points. Contour Integral, Cauchy's theorem for analytical functions with continuous derivatives. Matrices: Brief revision of vectors over real field, inner product, normal, linear independence, orthogonality. Characteristic values and vectors, and their properties for Hermitian and real Symmetric matrices. Vector Calculus: Scalar and Vector point functions, directional derivative, level surfaces, gradient, surface and volume integrals, definition of curl, divergence. Use of operator. Conservative, irrotational, solenoidal fields. Green's theorem for plane regions and properties of line integral in a plane.)

• Applied Mathematics 5(Probability and topics in Statistics: Statistical experiments with random outcomes, Sample space, probability defined on the basis of sample space and on the basis of events and their combinations. Theorem on probabilities, conditional probability. Bayes theorem. Random variable, probability distribution for discrete and continuous random variables. Density function and distribution functions. Expected values, variance , moments, moment generating functions, Bernoulli's trials, Binomial , Poisson, normal distributions for detailed study with proof, Other common distributions, T , F, Beta, Gamma, X with indication of the applications, Central limit theorem, Bivariate probability and frequency distributions, Correlations, regression, lines of regression. Introduction to random samples, use of random numbers, stochastic processes, Time series , queuing theory. Optimization Techniques- Problem formulation, Simplex Method, Revised Simplex Method, Duality & Sensitivity. Unconstrained optimization of several variables• Numerical methods for unconstrained optimisation : Random search & Univariate method, Fletcher Reverse method, Newtons method.)
• Discrete Mathematics ( Logic : Propositions and logical operations, Truth tables, Equivalence and implication, Laws of logic, Mathematical induction and quantifiers. Set theory : Method of proof for set, Venn diagram, set membership tables, definitions, Laws of set theory, Partition of sets. Permutations, combinations and discrete probability. Introduction to permutations and combinations, Generation of permutation and combination, Discrete probability, Conditional probability. Relations and diaGraphs., Paths and the relations and diaGraphs, Properties of relations, Equivalence relations, Computer representation of relations and diaGraphs, Manipulation of relations, Transitive closure, Warshall’s algorithm.Function and pigeon hole principle Definition, Types of functions: injective, surjective, bijective, Composition, identity and inverse, Pigeon hole principle.Graphs , Posets, Hasse Diagram, Lattices, Finite Boolean Algebra, Groups & their Applications Introduction to Rings & Fields.)

Units covered in Postgraduate Studies.
• Advance Financial Mathematics (Access Grid Room -University of Wollongong): Brownian motion, Black-Scholes equation for pricing Digital options and Power options, Reflection principle and barrier options, Pricing options using Monte Carlo Simulations, Monte Carlo estimation methods for hedge ratio, Finite-difference methods for Vanilla options and Asian Options, C++ Programming.
• Financial Econometrics 2 (Monash University):Modeling asset return volatility, volatility modeling for measuring risk and pricing derivatives, continuous time stochastic Processes for pricing financial Derivatives, High Frequency data Analysis, Generalized Method of Moments in Financial Models.
• COMPUTATION IN Stochastics (Monash University): Stochastic differential equations, Taylor expansion of stochastic differential equations, Evaluation of option values. European option. American option, Optimization methods using C++.
• STOCHASTIC CALCULUS and MATHEMATICAL FINANCE (Dr. Fima Klebaner- Monash University): Ito integrals and Ito’s formula. Stochastic Differential Equations and Diffusions, Calculation of expectations and PDE’s, Feynman-Kac formula. Martingales and Semi martingales. Change of Probability Measure and Girsanov Theorem. Fundamental Theorems of Asset Pricing. Change of Numeraire. Application to options.
• Stochastic Processes II - Random Walks & Markov Chains (Monash University): Simple Random Walks Discrete-time martingales. Markov chains, both continuous and discrete time.
• Applied Statistics: Sample Survey, Clustering, Classification, Principal Component Analysis and Time Series Analysis. (79/100).
• Game Theory and Applications (RMIT University): Strategic Form of Games, Incomplete Information, Cooperative Games.
• Nonparametric Curve Estimation (AMSI - Dr. Aurore Delaigle-University of Melbourne): Kernal Density Estimation, kernel Regression, Spline Regression, Wavelet Analysis and Bootstrapping.
• Financial Time Series (Access Grid Room- University of South Australia): Spectral decomposition, Box-Jenkins models, Forecasting techniques, Smoothing of time series, GARCH and other volatility models, Stochastic Differential Equations.
• Statistical Inference: Statistical Inference at the level of Lee Bain and Max Engelhardt (2000).

Wir haben 5 Räume, die vor allem an Wochentagen auch für Nachhilfestunden gemietet werden können. Alle Räume sind mit Flip-Charts ausgestattet. Papier und Stifte werden zur Verfügung gestellt (fair use!) Ein Beamer kann über besondere Vereinbarung gemietet werden. Der Internetzugang (LAN und WLAN) kann kostenlos genutzt werden. Die Räume sind für Kleingruppen besonders gut geeignet.

ACCOUNTS TUTION

COMMERCE in Mallesh Palya near BEML Gate , New Thippasandr... err ANKING.

T for PUC 1 & 2 , FY, SY, TY B.com , M.com Part 1 & 2 , BBA , Regular & External Students, ALL BOARDS


- Reasonable fees structure.
- Only 5 students in one batch.
- Complete individual attention given.
- Special attention is given to slow learner students ( I am trained for the same)
- 5 years of experience in teaching all boards.
- Timely completion of the syllabus / course material.
- Give explanative notes to write in form of points & flow Charts.
- Short list important questions and give question bank.
- Take revisions and regular tests followed with paper checking.
- Counseling secessions for student /candidate.
- Home tuitions also can be provided.