Results 1 to 10 of about 891 (135)
Sorafenib synergizes with metformin in NSCLC through AMPK pathway activation. [PDF]
The multikinase inhibitor sorafenib is under clinical investigation for the treatment of many solid tumors, but in most cases, the molecular target responsible for the clinical effect is unknown. Furthermore, enhancing the effectiveness of sorafenib using combination strategies is a major clinical challenge.
Groenendijk FH+10 more
europepmc +2 more sources
Philebus 23c-26d: Peras, Apeiron, and Meikton as Measure Theory
At Philebus 23c4-26d10 Socrates makes a division into three kinds: Unbounded (apeiron), Bound (peras), and Mix (meikton). I review problems for the main interpretations of Unbounded and Mix and review kinds of scales defined in abstract measurement ...
George Rudebusch
doaj +1 more source
LOWER BOUNDS ON LP QUASI‐NORMS AND THE UNIFORM SUBLEVEL SET PROBLEM
Abstract Recently, Steinerberger (Potential Analysis, 2020) proved a uniform inequality for the Laplacian serving as a counterpoint to the standard uniform sublevel set inequality which is known to fail for the Laplacian. In this paper, we observe that many inequalities of this type follow from a uniform lower bound on the L1 norm, and give an ...
John Green
wiley +1 more source
Lp Hardy's identities and inequalities for Dunkl operators
The main purpose of this article is to establish the Lp{L}^{p} Hardy’s identities and inequalities for Dunkl operator on any finite balls and the entire space RN{{\mathbb{R}}}^{N}. We also prove Hardy’s identities and inequalities on certain domains with
Wang Jianxiong
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Gauss Lucas theorem and Bernstein-type inequalities for polynomials
According to Gauss-Lucas theorem, every convex set containing all the zeros of a polynomial also contains all its critical points. This result is of central importance in the geometry of critical points in the analytic theory of polynomials.
Ali Liyaqat, Rather N. A., Gulzar Suhail
doaj +1 more source
Interpolation inequalities in generalized Orlicz-Sobolev spaces and applications
Let m∈Nm\in {\mathbb{N}} and be a generalized Orlicz function. We obtained some interpolation inequalities for derivatives in generalized Orlicz-Sobolev spaces Wm,φ(Rn){W}^{m,\varphi }\left({{\mathbb{R}}}^{n}).
Wu Ruimin, Wang Songbai
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Some new inequalities involving the Hardy operator
Abstract In this paper we derive some new inequalities involving the Hardy operator, using some estimates of the Jensen functional, continuous form generalization of the Bellman inequality and a Banach space variant of it. Some results are generalized to the case of Banach lattices on (0,b],0
Ludmila Nikolova+2 more
wiley +1 more source
In this paper we establish some trapezoid type inequalities for the Riemann-Liouville fractional integrals of functions of bounded variation and of Hölder continuous functions. Applications for the g-mean of two numbers are provided as well.
Dragomir Silvestru Sever
doaj +1 more source
Fractional Hermite-Hadamard-type inequalities for interval-valued co-ordinated convex functions
In this work, we introduce the notions about the Riemann-Liouville fractional integrals for interval-valued functions on co-ordinates. We also establish Hermite-Hadamard and some related inequalities for co-ordinated convex interval-valued functions by ...
Budak Huseyin+4 more
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Entire solutions of certain fourth order elliptic problems and related inequalities
We study distributional solutions of semilinear biharmonic equations of the type Δ2u+f(u)=0 onℝN,{\Delta ^2}u + f(u) = 0\quad on\;{{\mathbb R} ^N}, where f is a continuous function satisfying f (t)t ≥ c |t|q+1 for all t ∈ ℝ with c > 0 and q > 1.
D’Ambrosio Lorenzo, Mitidieri Enzo
doaj +1 more source