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Calibration and brightness temperature algorithm of CE-1 Lunar Microwave Sounder (CELMS)
CE-1 Lunar Microwave Sounder (CELMS) is the first passive microwave radiometer in the world to sound the surface of the moon in the lunar orbit at altitude of 200 km. The scientific objective ofExpand
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Distribution and anomaly of microwave emission at Lunar South Pole
Investigation on Lunar polar area is almost every lunar mission’s primary objective in recent years. The rationale behind it is that illumination and ice resources in this area can be potentiallyExpand
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Seismic tomography of a Maya pyramid: Chan Chich, Belize
A seismic survey was conducted on a Mayan pyramid ruin at Chan Chich, Belize, Central America in June, 2000. The purpose of this survey was to test whether a hammer seismic technique could propagateExpand
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Lunar 3He estimations and related parameters analyses
As a potential nuclear fuel, 3He element is significant for both the solution of impending human energy crisis and the conservation of natural environment. Lunar regolith contains abundant and easilyExpand
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Properly colored $C_{4}$'s in edge-colored graphs
TLDR
When many colors appear in edge-colored graphs, it is only natural to expect rainbow subgraphs to appear. Expand
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Seismic Attenuation (Q) Estimation From VSP Data And QP Versus VP/VS
Pand S-wave attenuations are studied using vertical and horizontal vibrator sources and zero-offset VSP data from the Ross Lake heavy oilfield, Saskatchewan. We find that the S-wave shows a largerExpand
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On characterizing the critical graphs for matching Ramsey numbers
TLDR
We show that the Ramsey number r ( H 1 , H 2 , … , H c ) is the smallest positive integer n such that every edge-colored K n with c colors contains a subgraph in color i isomorphic to H i for some i ∈ H i . Expand
A new proof on the Ramsey number of matchings
TLDR
We show that the Ramsey number $r(H_{1},H_{2},\ldots,H_{c})$ is the smallest positive integer $n$ such that every edge-colored $K_{n}$ with $c$ colors contains a subgraph isomorphic to $H_{i}$ in color $i$ for some $i\in\{1,2,\ldot,c\}$. Expand
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