Indian Institute of Technology Kanpur
Nalinaksh S. Vyas
Professor, Department of Mechanical Engineering
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  Research Details

Turbomachine Blading and Rotor Analysis
Extensive analysis of turbine blades and rotors including:
 
  • free vibrations
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  • experimental damping estimation,
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  • forced vibration analysis under steady and transient operating regimes and
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  • life estimation coupled with laboratory testing and measurements.
  • Software in use at BHEL, Hyderabad and Tai Power Company, Taipei.

    Nonlinear System Identification
     
  • Based on Volterra and Weiner Theories, which form the basis of higher order FRF Analysis for     Nonlinear Systems.
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  • Wavelet based methods for transient response analysis and application to coast-up and     coast-down signatures.
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  • Kernel Identification for various types of nonlinearities.
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  • Systems with single and multiple degrees of freedom with direct and cross-coupling terms are     analysed.

  • Estimation of System Parameters
     
  • Stochastic Vibration Analysis employing Fokker-Planck-Kolmogrov theories, which provide     analytical solutions for nonlinear response in terms of probabilty statistics.
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  • Higher Order Kernel Processing of nonlinear system response under random excitation.
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  • Multi-tone Harmonic Probing techniques with Volterra and Wiener Theories.

  • Modal Analysis and Testing
     
  • Analysis of external (stabilising) and internal (destabilising) damping in rotors.
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  • Spatial Modal Analysis of beams.

  • Time Series Applications
     
  • ARMA models for response prediction in mechanical systems.

  • Condition Monitoring
     
  • Neural Network Algorithms developed for Condition Monitoring applications in rotating     machinery, including steam and gas turbine engines. Algorithms are based Backpropagation,     Radial Basis Functions and Self Organising Maps.
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  • Bifurcations and chaos in rotors due to multiple faults.

  • Vehicle Dynamics
     
  • Dynamic Stabilty analysis and study of phenomenon like roll-over and lateral sliding of     automobiles.
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  • Control Algorithms for Limited Slip Differentials.
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  • Wheel-rail interaction dynamics for rail vehicles.