نتایج جستجو برای: at 0 am

تعداد نتایج: 4114027  

Journal: :journal of ornamental plants 2015
karishma kuldeep yadav anju tanwar ashok aggarwal

gerbera jamesoniiis of commercial significance and fifth most used cut flower in the world today. a pot experiment was performed to see the effect of co-inoculation of arbuscular mycorrhizal fungi (amf) i.e. (glomus mosseae andacaulospora laevis) with phosphate solubilizing bacteria pseudomonas fluorescensin the presence of different doses of superphosphate (low, medium, high) on growth establi...

2001
K. M. Crowe T. Degener M. Doser P. Hidas D. Jamnik H. Kalinowsky P. Kammel J. Kisiel

The three reactions pp ! 0 0 , 0 0 and 0 in proton-antiproton annihilation in ight at 900 MeV=c are used to search for isoscalar 0 and 2 mesons in the mass range 100

Journal: :EPJ Web of Conferences 2013

Journal: :Journal of Cosmology and Astroparticle Physics 2018

1996
N. H. Fletcher

The phase of the transfer function between two points in an extended system can be easily measured if it is taken to be the accumulated phase obtained by smoothly raising the measurement frequency from zero to the reference frequency. Lyon et al., in an extended series of papers @most recently J. Acoust. Soc. Am. 95, 286–296 ~1994!#, have examined the behavior of this accumulated phase in syste...

2008

for all a1 . . . , am ∈ E, all v1, . . . , vm ∈ −→E , and all λ1, . . . , λm ∈ R. Furthermore, for λi = 0, 1 ≤ i ≤ m, we have f̂(v1 +̂ λ1a1, . . . , vm +̂ λmam) = λ1 · · ·λmf(a1 + λ−1 1 v1, . . . , am + λ−1 m vm). Proof . Let us assume that f̂ exists. We first prove by induction on k, 1 ≤ k ≤ m, that f̂(a1, . . . , vi1 , . . . , vik , . . . , am) = fS(vi1 , . . . , vik), for every S ⊆ {1, . . . ,m},...

2006
MARCUS PIVATO

Let M = Z be a D-dimensional lattice, and let (A,+) be an abelian group. AM is then a compact abelian group under componentwise addition. A continuous function : AM −→ AM is called a linear cellular automaton if there is a finite subset F ⊂ M and non-zero coefficients φf ∈ Z so that, for any a ∈ AM, (a) = ∑ f∈F φf · σ f(a). Suppose that μ is a probability measure onAM whose support is a subshif...

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