PROGRESSIVE FAILURE STUDIES OF COMPOSITE PANELS WITH AND WITHOUT CUTOUTS

By Navin Jaunky, D. Ambur, C. Dávila, M. Hilburger. 2001

357 citations recorded by the source corpus.

Subfields: Civil and Structural Engineering, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/b64a66bd8eee34cd894a647b1add4ae94c2d5dbd

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Civil and Structural Engineering

1. Qinjun Kang
2. Li-Shi Luo

In Mechanics of Materials

1. Li Chen
2. Qinjun Kang
3. Sheik S. Rahman
4. Li-Shi Luo
5. Junjian Wang

Citations in the corpus

• Asymptotic analysis of the lattice Boltzmann equation (2005, methodology): “(32) has been introduced in [30,31,34] where a forcing term is derived based on a Grad-expansion”
• Lattice Boltzmann method for moving boundaries (2003, background): “Suppose a forcing term Fa is introduced due to the fluid–wall interaction, the mass conservation P a Fa 1⁄4 0 and the momentum conservation P a eaFa 1⁄4 q0uw immediately lead to Fa 1⁄4 3waðea uwÞ [28,29].”
• Thermodynamic Foundations of Kinetic Theory and Lattice Boltzmann Models for Multiphase Flows (2002, background): “For single-component fluids, the freeenergy is defined by Eq. ( 23 ) as described by Cahn and Hilliard.”
• LES of turbulent square jet flow using an MRT lattice Boltzmann model (2006, neutral): “The no-slip boundary conditions in the LBE is realized by the bounce-back boundary conditions [31] [32] [22]: f " a ðx b ; t n þ d t Þ ¼ ~ f a ðx b ; t n Þ À 6w a j b Á e a ¼ ~ f a ðx b ; t n Þ À 6w a q b u b Á e a ; ð7Þ where f " a is the distribution function corresponding to e " a :¼ Àe a , ~ f…”
• The lattice Boltzmann method for complex flows (2007, background): “As pointed out in [44] this model cannot introduce a temperature which is consistent with thermodynamics and Luo [36] shows that the equation of state is not the same in the momentum equation and the energy equation.”
• The lattice Boltzmann method for isothermal micro-gaseous flow and its application in shale gas flow: a review (2015, background): “ρ(x, t)u(x, t) = ∑i fi(x, t)ci (3) In order to account for the influence of body force, different schemes are described in literatures, these include but not limited to modifying velocity field with force term using Newton second law[76] and adding extra force term to the collision term[77][78].”