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trudging
Searching in Crosswords ...
The answer TRUDGING has 5 possible clue(s) in existing crosswords.
Searching in Word Games ...
The word TRUDGING is VALID in some board games. Check TRUDGING in word games in Scrabble, Words With Friends, see scores, anagrams etc.
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Definitions of trudging in various dictionaries:
verb - walk heavily and firmly, as when weary, or through mud
verb - to walk tiredly
Word Research / Anagrams and more ...
Keep reading for additional results and analysis below.
Possible Crossword Clues |
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Tired hiker's labor |
Plodding, tramping |
Walking wearily |
Can force to contain drug abuse be on the march? |
Unwilling to put time in for good walking |
Last Seen in these Crosswords & Puzzles |
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Feb 9 2012 Irish Times (Simplex) |
Oct 15 2009 The Telegraph - Cryptic |
Jan 24 2007 USA Today |
Jun 22 2003 The Times - Cryptic |
Nov 16 2000 The Times - Concise |
Trudging might refer to |
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In mathematical analysis, Trudinger's theorem or the Trudinger inequality (also sometimes called the Moser–Trudinger inequality) is a result of functional analysis on Sobolev spaces. It is named after Neil Trudinger (and Jürgen Moser). * It provides an inequality between a certain Sobolev space norm and an Orlicz space norm of a function. The inequality is a limiting case of Sobolev imbedding and can be stated as the following theorem: * Let * * * * Ω * * * {\displaystyle \Omega } * be a bounded domain in * * * * * * R * * * n * * * * * {\displaystyle \mathbb {R} ^{n}} * satisfying the cone condition. Let * * * * m * p * = * n * * * {\displaystyle mp=n} * and * * * * p * > * 1 * * * {\displaystyle p>1} * . Set* * * * A * ( * t * ) * = * exp * * * ( * * t * * n * * / * * ( * n * − * m * ) * * * ) * * − * 1. * * * {\displaystyle A(t)=\exp \left(t^{n/(n-m)}\right)-1.} * Then there exists the embedding * * * * * * W * * m * , * p * * * ( * Ω * ) * ↪ * * L * * A * * * ( * Ω * ) * * * {\displaystyle W^{m,p}(\Omega )\hookrightarrow L_{A}(\Omega )} * where * * * * * * L * * A * * * ( * Ω * ) * = * * { * * u * ∈ * * M * * f * * * ( * Ω * ) * : * ‖ * u * * ‖ * * A * , * Ω * * * = * inf * { * k * > * 0 * : * * ∫ * * Ω * * * A * * ( * * * * * | * * u * ( * x * ) * * | * * * k * * * ) * * * d * x * ≤ * 1 * } * < * ∞ * * } * * . * * ... |