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Applied Mathematics

Fluid Dynamics

by Dr. H.K. Pathak · About the author →

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University: Indian Universities For: M.Sc. Mathematics & Physics Edition: Third Revised Edition Binding: Paperback Language: English

Useful for

CSIR NETUGC NETGATE MathematicsGATE PhysicsIAS Mathematics OptionalState PCS

University reach: On the syllabus at 17 of the 26 M.Sc mathematics departments we mapped — a core paper at BHU Varanasi, University of Lucknow, CSJMU Kanpur, DBRAU Agra, University of Burdwan, University of Delhi and 2 more; an elective at GGV Bilaspur, Ranchi University, SKMU Dumka, BBMKU Dhanbad and 5 more.

See all universities by state
Uttar Pradesh: BHU Varanasi, University of Lucknow, CSJMU Kanpur, DBRAU Agra
Chhattisgarh: GGV Bilaspur (elective)
West Bengal: University of Burdwan
Jharkhand: Ranchi University (elective), SKMU Dumka (elective), BBMKU Dhanbad (elective)
Odisha: Utkal University (elective)
Tamil Nadu: Bharathidasan University (elective), Bharathiar University (elective)
Delhi: University of Delhi
Haryana: MDU Rohtak
Uttarakhand: HNB Garhwal, Kumaun University (elective)
Assam: Dibrugarh University (elective)
Preparing for a competitive exam?
CSIR-NET Mathematics — this book is part of our M.Sc range
GATE Mathematics — this book is part of our M.Sc range

About this book

Fluid Dynamics by Dr. H.K. Pathak is a mathematically rigorous textbook for M.Sc. Mathematics and M.Sc. Physics students, rated 4.6 stars by verified buyers. Authored by Dr. H.K. Pathak — Ex-Professor and Former Head, School of Studies in Mathematics, PRSU Raipur, with 3,400+ academic citations.

Unlike engineering fluid-mechanics books that focus on applications, this book keeps the mathematical rigour needed for M.Sc. Mathematics while remaining accessible to Physics students. Contains solved examples and problems in IAS and CSIR NET formats.

Topics covered

  • Kinematics of Fluid Motion
  • Equation of Continuity
  • Euler’s Equations of Motion
  • Bernoulli’s Theorem
  • Irrotational Motion & Velocity Potential
  • Stream Functions
  • Sources, Sinks and Doublets
  • Viscous Flow
  • Navier-Stokes Equations
  • Boundary Layer Theory

Related tags

Fluid DynamicsNavier-StokesBernoulliBoundary LayerCSIR NET