Article
Publicly Available
Frontmatter
Published/Copyright:
May 6, 2016
Published Online: 2016-5-6
Published in Print: 2016-5-1
©2016 by De Gruyter
Articles in the same Issue
- Frontmatter
- Mechanical and Electronic Properties of P42/mnm Silicon Carbides
- Quantum Ion-Acoustic Oscillations in Single-Walled Carbon Nanotubes
- Boundary Conditions for the DKP Particle in the One-Dimensional Box
- Impact of Velocity Slip and Temperature Jump of Nanofluid in the Flow over a Stretching Sheet with Variable Thickness
- A Darboux Transformation for Ito Equation
- High-Pressure Elastic Constant of Some Materials of Earth’s Mantle
- Conservation laws and Exact Solutions of Phi-Four (Phi-4) Equation via the (G′/G, 1/G)-Expansion Method
- Noether Symmetry Analysis of the Dynamic Euler-Bernoulli Beam Equation
- Properties of Bessel Function Solution to Kepler’s Equation with Application to Opposition and Conjunction of Earth–Mars
- Interaction between Interfacial Collinear Griffith Cracks in Composite Media under Thermal Loading
- A Procedure to Construct Conservation Laws of Nonlinear Evolution Equations
Articles in the same Issue
- Frontmatter
- Mechanical and Electronic Properties of P42/mnm Silicon Carbides
- Quantum Ion-Acoustic Oscillations in Single-Walled Carbon Nanotubes
- Boundary Conditions for the DKP Particle in the One-Dimensional Box
- Impact of Velocity Slip and Temperature Jump of Nanofluid in the Flow over a Stretching Sheet with Variable Thickness
- A Darboux Transformation for Ito Equation
- High-Pressure Elastic Constant of Some Materials of Earth’s Mantle
- Conservation laws and Exact Solutions of Phi-Four (Phi-4) Equation via the (G′/G, 1/G)-Expansion Method
- Noether Symmetry Analysis of the Dynamic Euler-Bernoulli Beam Equation
- Properties of Bessel Function Solution to Kepler’s Equation with Application to Opposition and Conjunction of Earth–Mars
- Interaction between Interfacial Collinear Griffith Cracks in Composite Media under Thermal Loading
- A Procedure to Construct Conservation Laws of Nonlinear Evolution Equations