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THE CRETACEOUS-TERTIARY BOUNDARY IN THE CONTEXT OF IMPACT GEOLOGY AND SEDIMENTARY RECORD - AN ANALYTICAL REVIEW OF 10 YEARS OF RESEARCHES IN BRAZILTHE CRETACEOUS-TERTIARY BOUNDARY IN THE CONTEXT OF IMPACT GEOLOGY AND SEDIMENTARY RECORD - AN ANALYTICAL REVIEW OF 10 YEARS OF RESEARCHES IN BRAZIL
(Sociedade Brasileira de Geologia, 2017)
A Vortical Dawn Flank Boundary Layer for Near-Radial IMF: Wind Observations on October 24, 2001
(American Geophysical Union, 2014-06)
We present an example of a boundary layer tailward of the dawn terminator which is entirely populated by rolled-up flow vortices. Observations were made by Wind on October 24, 2001 as the spacecraft moved across the region ...
Casimir energy for a scalar field with a frequency dependent boundary condition
(American Physical Society, 2001-12)
We consider the vacuum energy for a scalar field subject to a frequency dependent boundary condition. The effect of a frequency cutoff is described in terms of an incomplete (Formula presented) function. The use of the ...
Magnetic pileup boundary and field draping at Comet Halley
(Elsevier, 2014-06)
The approach of the Rosetta S/C to Comet Churyumov-Gerasimenko in 2014 reactivates the interest in the plasma interaction of the solar wind with the cometary coma. In preparation for the upcoming S/C observations and the ...
New features of the morphotropic phase boundary in the PbZrO 3-PbTiO3 system: A Raman spectroscopy study
(Taylor & Francis Ltd, 2014)
New features of the morphotropic phase boundary in the PbZrO 3-PbTiO3 system: A Raman spectroscopy study
(Taylor & Francis Ltd, 2014)
Boundary singularities for weak solutions of semilinear elliptic problems
(ACADEMIC PRESS INC ELSEVIER SCIENCE, 2007)
Let Omega be a bounded domain in R-N, N >= 2, with smooth boundary partial derivative Omega. We construct positive weak solutions of the problem Delta u + u(p) = 0 in Omega, which vanish in a suitable trace sense on partial ...
Error analysis of an augmented mixed method for the Navier–Stokes problem with mixed boundary conditions
(Oxford University Press, 2020)
Error analysis of an augmented mixed method for the Navier–Stokes problem with mixed boundary conditions
(Oxford University Press, 2020)