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Journals and Conferences
In this study, we developed a real-time quantitative reverse transcription-polymerase chain reaction (RT-PCR) method to study cytochrome P450 (CYP) mRNA regulation by cytokines in mouse liver. The method combines standard RT-PCR with a fluorogenic probe in which the intensity of fluorescence is proportional to the amount of target template present. We show… (More)
We consider strongly regular graphs defined on a finite field by taking the union of some cyclotomic classes as difference set. Several new examples are found.
In most cases authors are permitted to post their version of the article (e.g. in Word or Tex form) to their personal website or institutional repository. Authors requiring further information regarding Elsevier's archiving and manuscript policies are encouraged to visit: a r t i c l e i n f o a b s t r a c t We revisit the old idea of constructing… (More)
1. The aim was to employ real-time quantitative reverse transcription-polymerase chain reaction (RT-PCR) technology (TaqMan to examine the induction of some selected cytochrome P450 (CYP) forms in precision-cut rat liver slices. 2. Taqman primers and probe sets were developed for rat CYP1A1, CYP1A2, CYP2B1 and CYP4A1 forms. 3. Rat liver slices were cultured… (More)
We give direct and recursive constructions for aperiodic and periodic complementary sequences. Using these constructions, many missing entries in the table of Bömer and Antweiler  can be filled.
Using a spread of PG(3; p) and certain projective two-weight codes, we give a general construction of Hadamard diierence sets in groups H (Z p) 4 , where H is either the Klein 4-group or the cyclic group of order 4, and p is an odd prime. In the case p 3 (mod 4), we use an ovoidal bration of PG(3; p) to construct Hadamard diierence sets, this construction… (More)
By modifying the constructions in  and , we construct a family of cyclic ((q 3k − 1)/(q − 1), q − 1, q 3k−1 , q 3k−2) relative difference sets, where q = 3 e. These relative difference sets are " liftings " of the difference sets constructed in  and . In order to demonstrate that these relative difference sets are in general new, we compute… (More)
We give two constructions of strongly regular Cayley graphs on finite fields Fq by using union of cyclotomic classes and index 2 Gauss sums. In particular, we obtain twelve infinite families of strongly regular graphs with new parameters.
We use Galois rings to construct partial diierence sets and relative diierence sets in non-elementary abelian p-groups. As an example, we also use Galois ring GR(4; 2) to construct a (96,20,4) diierence set in Z 4 Z 4 Z 6 .