isomorphic


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i·so·mor·phous

(ī'sō-mōr'fŭs),
Having the same form or shape, or being morphologically equal.
Synonym(s): isomorphic

isomorphic

(ī′sə-môr′fĭk)
adj.
1. Biology Having a similar structure or appearance but being of different ancestry.
2. Related by an isomorphism.

i·so·mor·phous

(ī'sō-mōr'fŭs)
Having the same form or shape, or being morphologically equal.
Synonym(s): isomorphic.

isomorphic

(of organisms, usually plants) having morphologically similar forms in different parts of the life history, such as where there is ALTERNATION OF GENERATIONS in which the generations are similar.
References in periodicals archive ?
The proposed scheme uses y-coordinates of the points on an ordered EC isomorphic to the given ordered MEC.
The C*-algebra [T.sup.(n).sub.-[infinity],[infinity]] is isometrically isomorphic to the C*-algebra [K.sup.H.sub.n] generated by [G.sup.H.sub.n].
[G.sub.[??]] is isomorphic to [G.sub.F] [??] [S.sub.n/k] as groups, in which the matrix [??] has the form given in Lemma 3.
The impact of geographic distance on the isomorphic diffusion is not significant except for the central region, while for some poor cities in the western region a negative correlation between these two variables exists.
* The endomorphism monoid of a group G is isomorphic to the endomorphism monoid of [C.sub.3] x [A.sub.4] if and only if G = [C.sub.3] x [A.sub.4] or G = [C.sub.3] x B, where B is the binary tetrahedral group.
[G.sub.u,n] is the disjoint union of m = [absolute value of ([GAMMA]: [[GAMMA].sub.0] (n))] isomorphic copies of [F.sub.u,n], where [absolute value of ([GAMMA] : [[GAMMA].sub.0] (n))] is the index of the subgroup [[GAMMA].sub.0] (n) in the group r.
As [G.sub.1] is an m-polar fuzzy graph which is weak isomorphic with G2, then there exists a weak isomorphism h: [G.sub.1] [right arrow] [G.sub.2] which is bijective for i = 1,2,..., m that satisfies
Thus if the signed graph has odd degree vertices then the 2-path product graphs of S and [eta](S) are not isomorphic, which is a contradiction.
Assume that G is isomorphic to [mathematical expression not reproducible].
Then A is isomorphic to the quotient algebra K[x,y]/([x.sup.n],[y.sup.n]) of the polynomial algebra K[x,y] modulo the ideal ([x.sup.n],[y.sup.n]) generated by [x.sup.n] and [y.sup.n].
Thus [v.sub.1][u.sub.1], [v.sub.3][u.sub.1] [member of] E([bar.G]) and hence G is isomorphic to [P.sub.4] (2) .
(iv) [Q.sub.h](111)[W(1,1) | W(2,1)] is isomorphic to [Q.sub.h]-3(111).