Received: 2003-8-29
Published Online: 2014-6-2
Published in Print: 2004-3-1
© 1946 – 2014: Verlag der Zeitschrift für Naturforschung
Articles in the same Issue
- Evidences of Conformational Fluctuations of 2-methylaminofluorenone and 2-dimethylaminofluorenone in Polar Solvents
- Theoretical Studies of the Optical Spectra and EPR Parameters of CaWO4: Sm3+ Crystal
- Relationship between the 2-body Energy of the Biswas-Hamann and the Murrell-Mottram Potential Functions
- The Viscous Properties of Diols. IV. 1,2- and 1,4-Butanediol in Butanols Solutions
- (E)-4-Methyl-1-tributylstannyl-oct-1-en-6-yn-3-ol: Circular Dichroism Measurement and Determination of the Absolute Configuration by Quantum-chemical CD Calculations
- Vibrational Properties of Hydrogen Astatide, HAt
- The Determination of Multiple Steady States in Two Families of Biological Systems
- Non-Linear Stability of an Electrified Plane Interface in Porous Media
- Non-polynomial Third Order Equations which Pass the Painlevé Test
- On Laplacian Eigenvalues of a Graph
Keywords for this article
Non-linear Stability;
Porous Media;
Electrified Plane Interface;
Multiple Scale Technic.
Creative Commons
BY-NC-ND 3.0
Articles in the same Issue
- Evidences of Conformational Fluctuations of 2-methylaminofluorenone and 2-dimethylaminofluorenone in Polar Solvents
- Theoretical Studies of the Optical Spectra and EPR Parameters of CaWO4: Sm3+ Crystal
- Relationship between the 2-body Energy of the Biswas-Hamann and the Murrell-Mottram Potential Functions
- The Viscous Properties of Diols. IV. 1,2- and 1,4-Butanediol in Butanols Solutions
- (E)-4-Methyl-1-tributylstannyl-oct-1-en-6-yn-3-ol: Circular Dichroism Measurement and Determination of the Absolute Configuration by Quantum-chemical CD Calculations
- Vibrational Properties of Hydrogen Astatide, HAt
- The Determination of Multiple Steady States in Two Families of Biological Systems
- Non-Linear Stability of an Electrified Plane Interface in Porous Media
- Non-polynomial Third Order Equations which Pass the Painlevé Test
- On Laplacian Eigenvalues of a Graph