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Genista tinctoria

Known as: Dyers Brooms, Genista tinctorias, Woad-Waxen 
National Institutes of Health

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Genista

Papers overview

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2014
2014
Rapid Identification of Antioxidant Compounds of Genista saharae Coss. & Dur. by Combination of DPPH Scavenging Assay and HPTLC-MS
Genista species are sources of antioxidant phenolic compounds such as O- and C-glycosylflavonoids and isoflavonoids. A… 
2006
2006
Phylogeny of nodulation genes and symbiotic properties of Genista tinctoria bradyrhizobia
Pairwise comparisons of Genista tinctoria (dyer’s weed) rhizobium nodA, nodC, and nodZ gene sequences to those available in… 
2005
2005
Verification of the Birch and Swinnerton - Dyer Conjecture for Specific Elliptic Curves
Bisulphite adducts of biuret-polyisocyanates are prepared by reacting an aqueous solution containing more than 200 gm/l. of… 
2004
2004
ANTI-MICROBIAL ACTIVITY OF THE ALKALOID EXTRACT OF Genista microcephala : ISOLATION AND COMPLETE 1 H AND 13 C CHEMICAL SHIFTS ASSIGNMENTS OF LUPANINE AND S-CALYCOTOMINE
A chemical investigation of the aerial parts of Genista microcephala Coss et Dur, afforded two alkaloids, identified as lupanine… 
2002
2002
Establishment and Dispersal of Puccinia thlaspeos in Field Populations of Dyer's Woad.
Dyer's woad rust is being intensively studied as a biocontrol agent for the noxious weed dyer's woad. These studies report on… 
2000
2000
The Birch and Swinnerton-Dyer formula for modular abelian varieties of analytic rank zero
A boat handler having a hook element which can be turned to close a hook portion on an anvil piece so that it captures a boat… 
1989
1989
Holographic video : design and implementation of a display system
A 3-D holographic video system is described. The work on the system to date is detailed. Emphasis is placed on the efforts of the… 
1987
1987
Alkaloids of Genista involucrata and Genista albida.
1987
1987
Alkaloids of Genista burdurensis.
1969
1969
On Euclid's Algorithm in some Cyclic Cubic Fields
  • J. R. Smith
  • 1969
  • Corpus ID: 17658524
We now let # be the set of points P o such that M = M(P0); if sup M(Pt) < M Pit* (which happens in all cases known so far) we… 
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