Results 151 to 160 of about 73,169 (194)

Pharmacomicrobiomics in inflammatory skin diseases: past, present, and the future. [PDF]

Front Microbiol
Khang J, Martinez R, Brag K, McGee JS.
europepmc   +1 more source

Atypical presentation of Kaposi sarcoma in an HIV-negative patient: a case report and comprehensive literature review. [PDF]

Ann Med Surg (Lond)
Jebrini NEM, Natsheh MA, Jaber M, Muhtaseb R, Qunaibi Y, Hidri H, Sarahneh HA.   +6 more
europepmc   +1 more source

On Witt ring of quadratIc forms.

Journal of the Mathematical Society of Japan, 1960
openaire   +2 more sources

The biochemical mechanisms of plastic biodegradation. [PDF]

FEMS Microbiol Rev
Gates EG, Crook N.
europepmc   +1 more source

Ring-Embedded Finger Over Proximal Interphalangeal Joint with Preserved Neurovascularization: A Case Report and Literature Review. [PDF]

JBJS Case Connect
Chen WC, Chi KY, Chiang CJ, Chen CH.
europepmc   +1 more source

Asleep motor mapping in resected low-grade gliomas -a population based multicenter study. [PDF]

Brain Spine
Leiss SM, Jensdottir M, Solheim O, Corell A, Lipatnikova A, Gulati S, Holmgren K, Latini F, Mahesparan R, Milos P, Neimantaite A, Redebrandt HN, Pedersen LK, Sjöberg RL, Sjögren B, Tomasevic G, Thurin E, Zetterling M, Bartek J, Jakola AS.   +19 more
europepmc   +1 more source

Some of the next articles are maybe not open access.

Related searches:

Decomposition of Witt Rings

Canadian Journal of Mathematics, 1982
We take the definition of a Witt ring to be that given in [13], i.e., it is what is called a strongly representational Witt ring in [8]. The classical example is obtained by considering quadratic forms over a field of characteristic ≠ 2 [17], but Witt rings also arise in studying quadratic forms or symmetric bilinear forms over more general types of ...
Carson, Andrew B., Marshall, Murray A.
openaire   +1 more source

Polynomials Annihilating the Witt Ring

Mathematische Nachrichten, 1997
AbstractLet F be a non‐formally real field of characteristic not 2 and let W(F) be the Witt ring of F. In certain cases generators for the annihilator ideal equation image are determined. Aim the primary decomposition of A(F) is given. For formally d fields F, as an analogue the primary decomposition of At(F) = {f(X) ∈ Z[X]| f(ω) = 0 for all ω ∈ Wt(F)
Ongenae, Veerle, van Geel, Jan
openaire   +3 more sources

Signatures and Semi Signatures of Abstract Witt Rings and Witt Rings of Semilocal Rings

Canadian Journal of Mathematics, 1978
This paper originated in an attempt to carry over the results of [3] from the case of a field of characteristic different from two to that of semilocal rings. To carry this out, we reverse the point of view of [3] and do assume a full knowledge of the theory of Witt rings of classes of nondegenerate symmetric bilinear forms over semilocal rings as ...
Kleinstein, Jerrold L., Rosenberg, Alex
openaire   +1 more source