نتایج جستجو برای: w2 گرگانرود جاجرود مخزن کرخه

تعداد نتایج: 8167  

ژورنال: :زیست شناسی ایران 0

به دلیل وجود شرایط خاص محیطی در مصب رودخانه گرگان و با توجه به تأثیر شرایط محیطی بر خصوصیات زیستی و پارامترهای جمعیتی، در این تحقیق به بررسی خصوصیات زیستی ماهی کاراس نقره ای در مصب رودخانه گرگان و مقایسه آن با سایر محیطهای زیستی پرداخته شد. نمونه برداری در فصل پاییز و در مصب رودخانه گرگان صورت گرفت. مجموع 49 ماهی مورد آزمایش به سه گروه سنی +1، +2، +3 ساله تقسیم بندی شدند. میانگین طول در هر یک ا...

Journal: :Journal of Mathematical Analysis and Applications 2016

Journal: :Bioorganic & medicinal chemistry letters 2010
Joanna Bajsa Adam McCluskey Christopher P Gordon Scott G Stewart Timothy A Hill Rajnish Sahu Stephen O Duke Babu L Tekwani

The antiplasmodial activities of sixty norcantharidin analogs were tested in vitro against a chloroquine sensitive (D6, Sierra Leone) and chloroquine resistant (W2) strains of Plasmodium falciparum. Forty analogs returned IC(50) values <500 μM against at least one of the P. falciparum strains examined. The ring open compound 24 ((1S,4R)-3-(allylcarbamoyl)-7-oxabicyclo[2.2.1]heptane-2-carboxylic...

2013
Michiel Hazewinkel Darij Grinberg

Caution: These polynomials are referred to as w0, w1, w2, ... in Sections 5-8 of [1]. However, beginning with Section 9 of [1], Hazewinkel uses the notations w1, w2, w3, ... for some different polynomials (the so-called big Witt polynomials, defined by formula (9.25) in [1]), which are not the same as our polynomials w1, w2, w3, ... (though they are related to them: in fact, the polynomial wk t...

2011
Michiel Hazewinkel Darij Grinberg

Caution: These polynomials are referred to as w0, w1, w2, ... in Sections 5-8 of [1]. However, beginning with Section 9 of [1], Hazewinkel uses the notations w1, w2, w3, ... for some different polynomials (the so-called big Witt polynomials, defined by formula (9.25) in [1]), which are not the same as our polynomials w1, w2, w3, ... (though they are related to them: in fact, the polynomial wk t...

Journal: :Langmuir : the ACS journal of surfaces and colloids 2004
F Michaut P Perrin P Hébraud

We have investigated the dynamic rheological properties of concentrated multiple emulsions to characterize their amphiphile composition at interfaces. Multiple emulsions (W1/O/W2) consist of water droplets (W1) dispersed into oil globules (O), which are redispersed in an external aqueous phase (W2). A small-molecule surfactant and an amphiphilic polymer were used to stabilize the inverse emulsi...

Journal: :The Journal of nervous and mental disease 2017
Martin Bares Tomas Novak Martin Brunovsky Miloslav Kopecek Cyril Höschl

The substantial non-response rate in depressive patients indicates a continuing need to identify predictors of treatment outcome. The aim of this 6-week, open-label study was (1) to compare the efficacy of a priori defined predictors: ≥20% reduction in MADRS score at week 1, ≥20% reduction in MADRS score at week 2 (RM ≥ 20% W2), decrease of cordance (RC), and increase of serum and plasma level ...

2001
Y. RAKOTONDRATSIMBA

Conditions on weights u(·), v(·) are given so that a classical operator T sends the weighted Lorentz space Lrs(vdx) into Lpq(udx). Here T is either a fractional maximal operator Mα or a fractional integral operator Iα or a Calderón–Zygmund operator. A characterization of this boundedness is obtained for Mα and Iα when the weights have some usual properties and max(r, s) ≤ min(p, q). § 0. Introd...

2009
Jyh-Ming Lien Yanyan Lu

In this work, we investigate solutions to the following question: Given two motion planning problems W1 and W2 with the same robot and similar obstacles, can we reuse the computation from W1 to solve W2 more efficiently? While the answer to this question can find many practical applications, all current motion planners ignore the correspondences between similar environments. Our study shows tha...

Journal: :CoRR 2017
Leopoldo E. Bertossi Mostafa Milani

Example: Figure 1 shows Hospital and Temporal dimensions. The former’s instance is here on the RHS. K contains predicates Ward(·), Unit(·), Institution(·), etc. Instance DH gives them extensions, e.g. Ward = {W1,W2,W3,W4}. L contains, e.g. WardUnit(·, ·), with extension: WardUnit = {(W1, standard), (W2, standard), (W3, intensive), (W4, terminal)}. In the middle of Figure 1, categorical relation...

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