Even though presently indigenous to eastern Himalaya in India, no Engelhardioideae have been reported from the Cenozoic sediments of India till date. Here, we report first Indian occurrence a characteristic engelhardioid winged samaroid fruit having tri-lobed wing (oblong-ovate median lobe and two lateral lobes) globose nut latest Neogene (Pliocene: Rajdanda Formation) Chotanagpur Plateau, Indi...

Corchorus olitorius is commonly cultivated by household women for livelihood in Togo. No database has been found gene bank tractability This study aims to contribute a better knowledge of diversity C. from Togo, thereby developing information on this neglected crop. Twenty-seven accessions were collected the 5 ecological regions which experiments conducted. First experiment was an accession pur...

Present study reports CNS depressant and analgesic activities of methanol extract obtained from the leaves of Piper longum L (MEPL). CNS depressant activity was evaluated by using open field and hole cross tests at doses of 250 and 500 mg/kg body weight while peripheral analgesic activity was evaluated by using acetic acid induced writhing method and formalin test respectively in rat model at 1...

let $g$ be a finite $p$-soluble group‎, ‎and $p$ a sylow $p$-sub-group of $g$‎. ‎it is proved‎ ‎that if all elements of $p$ of order $p$ (or of order ${}leq 4$ for $p=2$) are‎ ‎contained in the $k$-th term of the upper central series of $p$‎, ‎then the $p$-length of‎ ‎$g$ is at most $2m+1$‎, ‎where $m$ is the greatest integer such that‎ $p^m-p^{m-1}leq k$‎, ‎and the exponent of the image of $p$...

Let K be a totally real number field and consider Fermat-type equation A p + B b q = C c r $Aa^p+Bb^q=Cc^r$ over K. We call the triple of exponents ( , ) $(p,q,r)$ signature equation. prove various results concerning solutions to Fermat with 2 $(p,p,2)$ 3 $(p,p,3)$ using method involving modularity, level lowering image inertia comparison. These generalize extend recent work I?ik, Kara Özman. F...

In this paper, we establish a lower bound on the number of inducing simple n-gons in grid-like arrangements of lines. We also show that the complexity associated with counting the number of inducing n-gons in an arrangement of collinear segments is #P-complete.

We investigate the power of non-deterministic circuits over restricted sets of base gates. We note that the power of non-deterministic circuits exhibit a dichotomy, in the following sense: For weak enough bases, non-deterministic circuits are no more powerful than deterministic circuits, and for the remaining bases, non-deterministic circuits are super polynomial more efficient than determinist...