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Belgaum VTU Courses & Fees

VTU Ph.D Admission 2023: Online Registration, Entrance Exam, Eligibility

VTU Latest Updates and News

KCET 2024 counselling choice entry date has been extended to September 4 till 12 PM and the payment of fees is open till 4 PM. Candidates allotted seat can download the admission letter and report at the allotted college till September 5. You can check other updates on VTU admission 2024 below.

• Karnataka PGCET 2024 answer key has been released on the official website, cetonline.karnataka.gov.in/kea. The results for PG admission at VTU will be announced soon. 

Courses Offered By VTU 2024

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VTU PhD admissions 2023 will be opening soon. The notification is expected to be out by January 2023. The application mode for the program will be online. The opening date for application form is expected to be February 2023. Admission to this program is granted based on the research entrance test which will tentatively be held in March/April 2023. The results of the entrance test will be displayed by June 2023.

VTU offers a full-time PhD program in 9 specializations. The duration of the program is 3-5 years. Candidates need to appear for VTU ULRAT[University Level Research Aptitude Test]/VTU ETR[eligibility test for research] and the interview to be admitted to the program. UGC / UGC-CSIR JRF / SLET / CAT / GATE / NET qualified candidates and M.Phil degree holders are exempted from the entrance test. The PhD program fee is approximately 25k per year. 

Table of Content

• VTU PhD Admission Highlights
• VTU PhD Admission Dates
• VTU PhD Eligibility Criteria
• VTU PhD Admission Guidelines

VTU PhD FAQs

Vtu ph.d. admission highlights 2023.

VTU PhD Admission Dates 2023

VTU Ph.D. Eligibility Criteria

• The university admission committee considers only those students eligible for PhD who have a master’s degree in technology or engineering from a recognized university in the country.
• The basic eligibility of the applicant will be based on the scores obtained by him/her in post-graduation and the university expects a minimum of 60% aggregate here. Equivalent to this in CGPA system, a 6.5 is required from all students.
• Applicants should also have a bachelors degree in technology or engineering with their scores being minimum 70% or a 7.5 CGPA out of 10.
• Candidates should have obtained patents or published research papers in order to be eligible for the Ph.D. program at VTU.
• All applying students for the Ph.D. program must give the entrance exam conducted by VTU to determine the candidate’s eligibility. The final selection will be based on whether the student has given the eligibility test or not.
• Full time Ph.D. students must have a guide from any of the 130 research centres that VTU has to be eligible for filling in the application form. The required documents for application have to be submitted through the guide only.
• Part time Ph.D. students have to present their employment certificate so they can be eligible for the part time program that the University offers.

Check   VTU Courses & Fees

VTU Ph.D. Selection Criteria

• A student will only be considered for PhD if he had maintained good grades in his/her graduate and post graduate study. Minimum required aggregates have to be fulfilled by the student in order to be selected.
• Minimum marks have to scored by the applicants in the VTU eligibility test that is conducted for selection of candidates. It is a qualifying exam which further sends students to the interview session when final selection is done.
• A merit list is issued by VTU for candidates who have cleared the eligibility test stage and then the selected students move onto the interview stage. This is where the admission panel has a counselling session with the applicant.
• Selected candidates are then allotted the research centre and guide they had selected previously and their documents are sent for final verification. All these candidates are given provisional admission once the fee is paid.
• Selected students have to now submit a synopsis of their research title through their guide and the assigned research centre. Upon evaluation, the candidate is given a permanent seat in the program.

Read more :  VTU Admission

How to Apply for VTU Ph.D?

Registration:.

• Applicant first has to find a guide of the stream from the research centre of VTU. The research centres that are affiliated to VTU have been listed on the official website for students to check.
• Once the guide is finalised, he/she will upload the application form with required documents on the official VTU website.
• The application fee of 700/- has to be paid next by the candidate and the online payment receipt should also be printed for submission.
• Hard copy of the application form along with the online fee payment proof has to be forwarded to the university with a NOC from student’s institution and his/her signature.
• As soon as the application form reaches the university, the student will be notified about the further application procedure and registration details.

Documents required:

• Certificate of graduation
• Certificate of post-graduation
• Valid competitive exam marks certificate
• Recognition certificates for research projects
• Caste certificate, if applicable
• Migration certificate, if from outside the state
• Latest passport size photographs
• Payment receipt of application fee
• Aadhaar card
• Income certificates, if applicable

Ques. Can a Research Supervisor be a Research Scholar at VTU ?

Ques. What is the maximum period of submission of Thesis by Full-Time Candidates at VTU?

Ques. Is there any Fellowship for VTU PhD students?

Ques. Is a VTU PhD degree valid abroad?

Ques. Is it necessary to obtain NOC from employers for the working candidates to pursue Research at VTU?

Ques. Are any stipends provided to the VTU PhD students?

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VTU Belgaum offers a Doctor in Philosophy (Ph.D.) program in 16 different specializations including Civil Engineering, Biotechnology, Architecture, Computer science and Engineering, etc. The registration deadline for the academic session 2022-2023 both full-time and part-time Ph.D. programs is open till 16 september. Check the link for more information: VTU Ph.D. Admission 2022 . 

Visvesvaraya technological university (VTU), Belgaum offers 16 different specializations in Ph.D. in both full-time and part-time courses. the registration deadline for the academic year is open till 16 th  September 2022. Get more information on the Admission process on this link: VTU Ph.D. Admission 2022 .  

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Visvesvaraya Technological University (VTU) PhD: Fees, Admission 2024, Placement, Courses

• Belgaum , Karnataka
• 3.4 ( 12 Reviews )

Updated on - Mar 19, 2024

Visvesvaraya Technological University (VTU) PhD Fees & Courses List

Visvesvaraya Technological University (VTU) PhD Course Highlights

VTU Ph.D is a 3-year full-time program. Candidates have to meet the basic eligibility criteria set by the college to apply. A merit list is prepared based on their previous performances and students are called in for consideration for admission.

Table of Contents

VTU Ph.D Eligibility Criteria

• VTU Ph.D Admission 
• Application Procedure

Documents Required

• VTU Ph.D Fees  
• Why Choose VTU Ph.D ?
• VTU Ph.D Specialisation

VTU Ph.D Career Opportunities

Vtu ph.d scholarships.

Students interested in VTU Ph.D courses should meet the following eligibility criteria set by the college.

VTU Ph.D Admission

Admission to the Ph.D course is entirely based on merit. Candidates have to meet the basic eligibility criteria set by the college to apply. 

Application Procedure 

When applying for the VTU Ph.D course, students must follow the steps to register online and fill in the application form. 

The step-by-step application process for VTU Ph.D admission is as follows .

• Step 1: Candidates need to visit the official websites of VTU
• Step 2: Register yourself first by entering your details to generate login details.
• Step 3: Log in using your details and click on the link provided for the online application.
• Step 4: Fill out the application form and upload the scanned signature and passport-size photograph
• Step 5: Pay the application fee online via credit/debit card or net banking.
• Step 6: Submit the form and take a printout of the same for future reference.

During the admission process, students must submit a few essential documents. A list of those is shared below.

• Marksheet of 10th, 12th and graduation
• Qualifying exam mark sheet
• Photo-id proof
• Recent photographs
• Address proof
• Income certificate of the parents
• Aadhar details of students and parents

VTU Ph.D Fees 

VTU Ph.D fees for a 3-year course are given below. 

Why Choose VTU Ph.D?

VTU is one of the top institutes among various government and private institutes in India. The Ph.D academic program at VTU is comprehensive in scope and includes a research thesis and a minimum number of course credits. Interdisciplinary work is supported through a shared supervision system and interdepartmental group activities. A strong faculty that values research creates opportunities for outstanding research training. The University seeks to engage in sponsored projects from businesses and other groups in the public and private sectors. Each academic department is also setting up the necessary research labs.

VTU Ph.D Specializations

VTU provides many specializations for the Ph.D course, and some of the most popular ones are listed below.

VTU Ph.D opens doors for students in various fields. A few of the job profiles are given below

Consideration is given to those students who are experiencing extreme financial difficulties as a result of sudden, unforeseen events.

• Ministry of Tribal Affairs Scholarship (ST)
• Ministry of Social Justice and Empowerment Scholarship (SC)
• Ministry of Social Justice and Empowerment Department of Persons with Disabilities (PwD)
• Merit Cum Means Scholarship for Professional and Technical Courses.

Visvesvaraya Technological University (VTU) PhD Courses List

Ph.d (physics).

₹ 1,98,300 ( 3 Years)

Ph.D ( Mathematics)

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VTU PhD Entrance Test Basic Science Syllabus 2021

Research Methodology:

Introduction, Meaning of Research, Objectives of Research, Types of Research, Research Approaches, Significance of Research, Research Methods versus Methodology, Research and Scientific Method, Research Process, Criteria of Good Research, Problems Encountered by Researchers in India. Defining the Research Problem: Research Problem, Selecting the Problem, Necessity of Defining the Problem, Technique Involved in Defining a Problem.

Reviewing the literature:

Place of the literature review in research, Bringing clarity and focus to research problem, Improving research methodology, Broadening knowledge base in research area, Enabling contextual findings, Review of the literature, searching the existing literature, reviewing the selected literature, Developing a theoretical framework, Developing a conceptual framework, Writing about the literature reviewed. Research Design: Meaning of Research Design, Need for Research Design, Features of a Good Design, Important Concepts Relating to Research Design, Different Research Designs, Basic Principles of Experimental Designs, Important Experimental Designs.

Design of Sample Surveys:

Design of Sampling: Introduction, Sample Design, Sampling and Non-sampling Errors, Sample Survey versus Census Survey, Types of Sampling Designs. Measurement and Scaling: Qualitative and Quantitative Data, Classifications of Measurement Scales, Goodness of Measurement Scales, Sources of Error in Measurement, Techniques of Developing Measurement Tools, Scaling, Scale Classification Bases, Scaling Technics, Multidimensional Scaling, Deciding the Scale. Data Collection: Introduction, Experimental and Surveys, Collection of Primary Data, Collection of Secondary Data, Selection of Appropriate Method for Data Collection, Case Study Method.

UNIT – 4

Data Preparation:

Data Preparation Process, Some Problems in Preparation Process, Missing Values and Outliers, Types of Analysis, Statistics in Research. Descriptive Statistics: Measures of Central Tendency, Measures of Dispersion, Measures of Skegness, Kurtosis, Measures of Relationship, Association in case of Attributes, Other Measures.

Sampling and Statistical Inference:

Parameters and Statistic, Sampling and Non- Sampling Errors, Sampling Distribution, Degree of Freedom, Standard Error, Central Limit Theorem, Finite Population Correction, Statistical Inference.

Testing of Hypotheses:

Hypothesis, Basic Concepts Concerning Testing of Hypotheses, Testing of Hypothesis, Test Statistics and Critical Region, Critical Value and Decision Rule, Procedure for Hypothesis Testing, Hypothesis Testing for Mean, Proportion, Variance, for Difference of Two Mean, for Difference of Two Proportions, for Difference of Two Variances, P-Value approach, Power of Test, Limitations of the Tests of Hypothesis. Chi-square Test: Test of Difference of more than Two Proportions, Test of Independence of Attributes, Test of Goodness of Fit, Caution in Using Chi Square Tests.

UNIT – 7

Analysis of Variance (ANOVA):

The ANOVA Technique, Basic Principle of ANOVA, One way ANOVA, Two way ANOVA, Latin – square Design, Analysis of Co- Variance, Assumptions in Co-Variance.

UNIT – 8

Linear Regression Analysis:

Dependent and Independent Variables, Simple Linear Regression Model, Multiple Linear Regression Model, Problem of Multicolinearity, Qualitative Explanatory Variables. Factor Analysis: The Mathematical Basis, Important Methods of Factor Analysis, Rotation in Factor Analysis, R – Type and Q – Type Factor Analysis, Merits and Demerits of Factor Analysis.

UNIT – 9

Probability:

Random Experiments, Sample Spaces, Events, The Concept of Probability, The Axiomsof Probability, Theorems on Probability, Assignment of Probabilities, Conditional Probability, Theorems on Conditional Probability, Independent Events, Bayes’Theorem. Random Variables, Discrete Probability Distributions, Distribution Functions for RandomVariables, Distribution Functions for Discrete Random Variables, Continuous Random Variables, Graphical Interpretations, Joint Distributions Independent Random Variables, Change of Variables, Probability Distributions of Functions of Random Variables, Convolutions, Conditional Distributions.

The Binomial Distribution, Properties of the Binomial Distribution, The Normal Distribution, Properties of the Normal Distribution, Relation Between Binomial and Normal Distributions, The Poisson Distribution, Properties of the Poisson Distribution, Relation Between the Binomial andPoisson Distributions, Relation Between the Poisson and Normal Distributions, The Hypergeometric Distribution.

Reference Books:

(1) Research Methodology Methods and Techniques, C.R. Kothari, Gaurav Garg, New Age International Publishers,4th Edition, 2019.

(2) Research Methodology a step-by-step guide for beginners, Ranjit Kumar, SAGE Publications Ltd, 3rd Edition, 2011. [For Unit -2, Reviewing the Literature]

(3)Probability and Statistics, Murray R. Spiegel, Schaum’s Outline Series, McGraw-Hill, 4th Edition, 2013.[For Unit -9 and Unit – 10]

Inorganic Chemistry

Atomic structure and periodic properties:

Quantum numbers and their significance, radial and angular probability, shapes of orbitals, relative energies of atomic orbitals as a function of atomic number. Electronic configurations of elements; Aufbau principle, Hund's multiplicity rule, Pauli’s exclusion principle. Periodic classification of elements, salient characteristics of s,p,d and f block elements. Periodic trends of atomic radii, ionic radii, ionization potential, electron affinity and electronegativity in the periodic table.

Classification, minimization of determinate errors, accuracy and precision. Significant figures and their computations.

Organic Chemistry

Bond cleavage –

homolytic and heterolytic. Types of reagents – electrophilic and nucleophilic reagents. Reactive intermediates - generation and relative stabilities of carbocation, carbanion, carbon free radicals and carbines – explanation for stability and based on inductive, resonance and hyperconjugation effects.

Types of reactions -

addition, substitution and elimination. Concept of isomerism – Structural isomerism, stereo isomerism - geometrical and optical isomerism.

Chemistry of Aliphatic and aromatic Hydrocarbons Alkanes:

Sources, Nomenclature of branched chain alkanes, preparation of symmetrical and Unsymmetrical alkanes- Corey- House reaction and Wurtz reaction - their merits and Demerits.

Cycloalkanes:

Nomenclature. Method of formation. Explanation for stability based on Hydrogenation data, Baeyer’s strain theory and its limitation, Sachse -Mohr theory of strainless rings; cyclopropane ring - banana bonds.

Preparation of alkenes by Wittig reaction-stereo selectivity. Addition of HX to unsymmetrical alkene - Markownikov’s rule and Antimarkownikov’s rule with Mechanism. Reactions: Hydroboration- oxidation, reduction.

Methods of preparation - Dehydrohalogenation of vicinal and geminal dihalides; and higher alkynes from terminal alkynes. Reactions - metal ammonia reduction – significance. Oxidation with KMnO4, acidic nature of terminal synthesis and reactions of alcohols, phenols Amines & Aldehydes & ketones. Aromaticity ;Huckel's rule; electrophilic aromatic substitution-nitration, sulphonation, halogenation (nuclear and side chain), Friedel-Crafts alkylation and acylation, substituents effect.

Physical Chemistry

Thermodynamics :

Deviation of real gases from the equation of state for an ideal gas, van der Waals and Virial equation of state, critical phenomena, principle of corresponding states, equation for reduced state. Liquification of gases, distribution of molecular speed, collisions between molecules in a gas; mean free path, specific heat of gases. Spontaneity of a process, entropy and entropy changes in various processes, free energy functions, criteria for equilibrium, relation between equilibrium constant and thermodynamic quantities.

Phase rule and its applications :

Equilibrium between liquid, solid and vapours of a pure substance, Clausius-Clapeyron equation and its applications. Number of components, phases and degrees of freedom; phase rule and its applications; simple systems with one (water ) and two components (lead-silver). Distribution law, its modifications, limitations and applications.

Solutions :

Solubility and its temperature dependence, partially miscible liquids, upper and lower critical solution temperatres, vapour pressures of liquids over their mixtures, Raoult's and Henry's laws, fractional and steam distillations. Applied Chemistry

Instrumental Methods of Analysis:

UV-visible spectrophotometry, NMR and ESR pectroscopy, mass spectrometry. Chromatography including GC and HPLC. Electroanalytical methods- polarography, cyclic voltammetry, ion-selective electrodes. Thermoanalytical methods.

Organic and Inorganic Polymers:

Differences between inorganic and organic polymers. Polymerisation: types: addition and condensation polymerization, Molecular weight of Polymers: Expression for Weight average and Number average (experimental determination is not required) Preparation and applications of the following types of polymers

1. Plastics:

i) Thermosetting plastics (Phenol-formaldehyde)

ii) Thermo softening plastics (PVC)

2. Fibers: Acrylic, polyamide, polyester types: one example for each

3. Rubber: Neoprene,

4. Fluoro Carbons: Teflon

5. Silicones.

Environmental Chemistry:

Air pollution, types of air pollutants; control of air and water pollution Depletion of ozone in the stratosphere. Causes and remedial measures. The green-house effect and its consequences. Acid rain, photochemical smog. Treatment of sewage and industrial effluents. Disposal of radioactive wastes.

1. Concise Inorganic Chemistry, J.D. Lee, Fifth Edition, John Wiley and Sons Ltd.

2. Advanced Inorganic Chemistry - Vol. 1 & Vol. 2, Satya Prakash etal, S. Chand Publication.

3. Organic Chemistry, Morrison and Boyd, Sixth Edition, Pearson Publication.

4. Physical Chemistry, Peter Atkins and Julio de Paula,10th Edition, Oxford Publication.

5. Fundamentals of Analytical Chemistry, Skoog etal, 8th Edition, Thomson Publishers.

6. Polymer Science, V. R. Gowariker etal, Third Edition, New Age International Publishers.

7. Environmental Chemistry, Anil K. De, 9th Edition, New Age International Publishers.

LINEAR ALGERBRA

Matrices and determinants, Inverse of a matrix, rank of a matrix, consistency of a system of linear equations. Eigen values and eigen vectors

DIFFERENTIAL CALCULUS:

polar curves, angle between polar curves. Partial differentiation, maximum and minimum for function of single and two variables. Curvature and radius of curvature Taylor’s and Maclaurin’s expansion for a function of single variable. Indeterminate forms.

VECTOR CALCULUS:

Vector Differentiation-Scalar and vector point functions, Gradient of a scalar field, divergence and curl of a vector field. Vector integration-Green’s theorem in the plane, Stokes and Gauss Divergence theorems

Unit 4 INTEGRAL CALCULUS:

Multiple integrals. Beta and gamma functions. Length, Area, Volume using multiple integrals.

ORDINARY DIFFERENTIAL EQUATIONS

Solutions of first order and first-degree differential equations (Exact and reducible to exact differential equations)., Linear differential equations of higher order with constant coefficients-inverse differential operator, Cauchy’s and Legendre’s DE’s

PARTIAL DIFFERENTIAL EQUATIONS:

Formation of Partial differential equations (PDE). Solution of PDE: by direct integration, homogeneous and non-homogeneous with constant coefficients. Classification of second order Partial differential equations.

a) Infinite Series: Convergence and divergence of series of positive terms, tests for convergence-ratio test and root test, problems.

b) Fourier Series: Dirichlet’s conditions. Expansions of Periodic functions into Fourier series, Half range Fourier series

Unit 8 INTEGRAL TRANSFORM:

Laplace Transforms, & Fourier Transforms

NUMERICAL METHODS

Finite differences-Interpolation using Newton’s forward and backward difference formulae. Interpolation with unequal intervals- Lagrange’s formulae. Numerical differentiation using Newton’s forward and backward difference formulae. Numerical Integration-Simpson’s one-third, three-eighth and Weddles rule. Solutions of first order ODE’s- Euler’s modified method, Runge-Kutta fourth order method,

STATISTICS AND PROBABILITY

Correlation and regression,. Probability : Recap of Random Variables. Discrete probability distributions- Binomial, Poisson and Geometric distributions; Continuous probability distributions-Exponential and Normal.

1. Higher Engineering Mathematics – Dr. B.S. Grewal (37th Edition)

2. Elementary Engineering Mathematics- Dr. B.S. Grewal

3. Advanced Engineering Mathematics –Erwin Kreyszig

4. Introduction to Numerical Analysis –S.S. Sastry

Mechanics and Properties of Matter:

Frames of Reference, Rigid body dynamics , Moment of Inertia, Laws of Conservation. Gravitation, Elasticity, Viscosity, Surface Tension.

Heat and Thermodynamics:

Kinetic Theory, Laws of Radiation, Thermodynamics, Liquefaction of Gases, Entropy, Heat engines and Refrigeration, Thermal Conductivity.

Waves and Oscilltions:

Progressive waves , Superposition , Doppler effect, Acoustics of Buildings, Fourier transforms, Ultrasonic.

Theories of Light, Interference, Diffraction, Polarisation, Optical Instruments , Resolving Power, Laser, Production, Properties and Applications, Holography, Optical Fibers.

Electricity and Magnetism:

Electrostatics-magnetostastic, Alternating and Direct current, Thermoelectricity, Electromagnetism, Maxwell’s equations..

Atomic and Molecular Physics:

The electron, Atomic Models, Atomic spectra, Molecular spectra, Related measurements. Zeeman Effect, Raman effect, X-rays, Crystallography.

Nuclear Physics:

Nuclear models , Properties of nucleus ,Nuclear reactions, Accelerator, Nuclear detectors Mass spectrograph ,Radioactivity, Cosmic ray, Mossbauer effect, Magnetic Resonance, Applications, Elementary Particles, Nuclear Energy.

Solid State Physics:

Relativity, Special and General Theories of relativity,Statistical Physics, Specific Heats of Solids , Band Theory of solids, Classification of solids, Electrical and thermal properties, Dielectric and Magnetic Properties, Specific Heats of Solids, Superconductivity-

Classical Mechanics and Quantum Physics:

constraints of motion, D’alembert’s Principle, Lagrange’s equation, Failure of Classical Physics, Duality, Wave function, Uncertainty Principle, Schrodinger wave equations and its applications, Eigen function and eigen values

Semiconductors:

Electronics and Semiconductor devices-Digital Electronics-Transistors, Amplifiers, Logic Gates & Circuits.

1. Classical Mechanics by H. Goldstien (2nd Edition) (Addison-Wesley) 1980.

2. Concepts of Modern Physics by Arthur Beiser,(McGraw-Hill) 2002.

3. Elements of properties of matter by D S Mathur (S.Chand publication) 2010

4. Heat and Thermal Physics by Brijlal & Subramaiam (S.Chand Publication) 2014

5. Elements of Electronics by V.K.Mehta, (S. Chand and Co) 2013

6. A text book of Optics by by Subrahmaniyam N,Brij Lal and M N Avadhanalu,( S.Chamd) 2006.

7. Introduction to Atomic and Molecular Spectroscopy by V. K. Jain, Vimal Kumar Jain (Alpha Science International Limited) 2007.

8. Introductory Nuclear Physics by Kenneth Crane(Wiley Indai Pvt Ltd) 2008.

9. Engineering physics by R.K.Gaur and S.L. Gupta. Dhanpathrai Publications

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• Computing PhD
• Future Students

Part-Time Students

Certificates.

The computing certificate programs are a great fit for part-time students. Students can complete the course requirements in as little as 1 year by taking two classes per semester.

Our certificates are composed of the core classes required for their Ph.D. emphasis counterparts. Students who aren’t sure if they are ready to commit to a full Ph.D. have the opportunity to start their course work and get to know their peers and members of the computing faculty.

Prospective students often ask if they can complete a Ph.D. in Computing as a part-time student. Yes, the degree can be completed while working either full or part-time, but students should expect their degree to take additional time.

Part-time students should expect to complete their course work in two to three years, and spend four or five years completing their dissertation.

If you are interested in pursuing your PhD as a part-time student please contact the Program Administrator or Co-directors before you begin the application process. It is important that you apply to the program with a detailed and realistic plan.

PhD in Computing

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