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isoclinal

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The answer ISOCLINAL has 1 possible clue(s) in existing crosswords.

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The word ISOCLINAL is VALID in some board games. Check ISOCLINAL in word games in Scrabble, Words With Friends, see scores, anagrams etc.

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Definitions of isoclinal in various dictionaries:

noun - an isogram connecting points of equal magnetic inclination

adj - having equal magnetic inclinations

Having the same magnetic inclination or dip.

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Possible Crossword Clues
Silicon confused with aluminium with the same slope

Last Seen in these Crosswords & Puzzles
Nov 17 2004 The Guardian - Cryptic crossword

Possible Dictionary Clues
Having the same magnetic inclination or dip.
See isoclinic line.

Isoclinal might refer to
Given a family of curves, assumed to be differentiable, an isocline for that family is formed by the set of points at which some member of the family attains a given slope. The word comes from the Greek words (isos), meaning "same", and the , meaning "make to slope". Generally, an isocline will itself have the shape of a curve or the union of a small number of curves. * Isoclines are often used as a graphical method of solving ordinary differential equations. In an equation of the form y' = f(x,y), the isoclines are lines in the (x, y) plane obtained by setting f(x,y) equal to a constant. This gives a series of lines (for different constants) along which the solution curves have the same gradient. By calculating this gradient for each isocline, the slope field can be visualised; making it relatively easy to sketch approximate solution curves; as in fig. 1.

Isoclinal might refer to

Given a family of curves, assumed to be differentiable, an isocline for that family is formed by the set of points at which some member of the family attains a given slope. The word comes from the Greek words (isos), meaning "same", and the , meaning "make to slope". Generally, an isocline will itself have the shape of a curve or the union of a small number of curves.
* Isoclines are often used as a graphical method of solving ordinary differential equations. In an equation of the form y' = f(x,y), the isoclines are lines in the (x, y) plane obtained by setting f(x,y) equal to a constant. This gives a series of lines (for different constants) along which the solution curves have the same gradient. By calculating this gradient for each isocline, the slope field can be visualised; making it relatively easy to sketch approximate solution curves; as in fig. 1.

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