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S. N. Pandey

Identifiers

  • name variant S. N. Pandey 0.60 · backfill

Papers (15)

  1. Fractal analysis of BaF2 thin films deposited on different substrates cond-mat.mtrl-sci · 2017 · author #7
  2. Robustness of Greenberger-Horne-Zeilinger and W states against Dzyaloshinshkii-Moriya interaction quant-ph · 2016 · author #2
  3. The inverse problem of a mixed Li\'enard type nonlinear oscillator equation from symmetry perspective nlin.SI · 2016 · author #2
  4. Dynamics of entanglement in qubit-qutrit with x component of DM interaction quant-ph · 2015 · author #2
  5. Influence of Dzyaloshinshkii-Moriya interaction on quantum correlations in two qubit Werner states and MEMS quant-ph · 2015 · author #2
  6. Dzyaloshinskii-Moriya interaction as an agent to free the bound entangled states quant-ph · 2015 · author #2
  7. Factorization technique and isochronous condition for coupled quadratic and mixed Li\'enard-type nonlinear systems nlin.SI · 2014 · author #3
  8. On the complete Lie point symmetries classification of the mixed quadratic-linear Li$\acute{\textbf{e}}$nard type equation $\ddot{x}+f(x)\dot{x}^2+g(x)\dot{x}+h(x)=0$ nlin.SI · 2014 · author #2
  9. Classification of Lie point symmetries for quadratic Li$\acute{\textbf{e}}$nard type equation $\ddot{x}+f(x)\dot{x}^2+g(x)=0$ nlin.SI · 2013 · author #2
  10. Travelling wave solutions to nonlinear Schrodinger equation with self-steepening and self-frequency shift nlin.PS · 2009 · author #3
  11. Spherically Symmetric Considerations for a Higher Order Theory of Gravitation gr-qc · 2009 · author #1
  12. A Group Theoretical Identification of Integrable Equations in the Li\'enard Type Equation $\ddot{x}+f(x)\dot{x}+g(x) = 0$ : Part II: Equations having Maximal Lie Point Symmetries nlin.SI · 2009 · author #1
  13. A Group Theoretical Identification of Integrable Cases of the Li\'{e}nard Type Equation $\ddot{x}+f(x)\dot{x}+g(x) = 0$ : Part I: Equations having Non-maximal Number of Lie point Symmetries nlin.SI · 2009 · author #1
  14. An Electrical Spinning Particle In Einstein's Unified Field Theory gr-qc · 2006 · author #1
  15. A Simple and Unified Approach to Identify Integrable Nonlinear Oscillators and Systems nlin.SI · 2005 · author #2

Mentions

  • 1511.02473 #2 · backfill · confidence 0.70 S. N. Pandey
  • 1501.03008 #2 · backfill · confidence 0.70 S. N. Pandey
  • 1501.00942 #2 · backfill · confidence 0.70 S. N. Pandey
  • 1409.1392 #3 · backfill · confidence 0.70 S. N. Pandey
  • 1402.3407 #2 · backfill · confidence 0.70 S. N. Pandey
  • 1302.0350 #2 · backfill · confidence 0.70 S. N. Pandey
  • 0911.2788 #3 · backfill · confidence 0.70 S. N. Pandey
  • 0911.0512 #1 · backfill · confidence 0.70 S. N. Pandey
  • 0907.5476 #1 · backfill · confidence 0.70 S. N. Pandey
  • 0907.5475 #1 · backfill · confidence 0.70 S. N. Pandey

Frequent Coauthors