Analysis

By L. Snyder, Tiffany Barnes, Daniel D. Garcia, J. Paul, B. Simon. INROADS, 2012

4,381 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/54d93b92ec5558d69d91c9b2124a3fb2888015b1

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Citations in the corpus

Using Framework Analysis in Applied Qualitative Research (2021, unknown): “There is growing interest in and use of framework analysis as a method of analysis, particularly in health research (Dixon-Woods, 2011; King & Brooks, 2018; Parkinson et al., 2016; Pope et al., 2019; Ward et al., 2013).”
Symmetry and regularity of extremals of an integral equation related to the Hardy–Sobolev inequality (2011, background): “where c > 0 and 0 < b < 1( see also chapter 10 in [LL]),”
Stationary states of quadratic diffusion equations with long-range attraction (2011, unknown): “We now exploit a standard symmetric rearrangement technique to prove that the min-imizers of the energy are symmetric and monotonically decreasing on x > 0 under the constraint of zero center of mass, cf. [45, 46].”
Refined asymptotics for the subcritical Keller-Segel system and related functional inequalities (2010, methodology): “We restrict to radially symmetric functions in the two-dimensional case due to decreasing rearrangement [25, 4, 17].”
A New Resolvent Equation for the $$S$$S-Functional Calculus (2013, unknown): “…calculus in the spirit of A. McIntosh, B. Jeﬀeries and their coauthors (see [27, 28, 30, 33], the monograph [26] and the references therein) who ﬁrst used the theory of hyperholomorphic functions, see [10, 18, 20, 25], to deﬁne a hyperholomorphic functional calculus for n-tuples of operators.”
Blow-up, Concentration Phenomenon and Global Existence for the Keller–Segel Model in High Dimension (2010, unknown): “9), we apply the general Hardy-Littlewod-Sobolev inequality [39], and we use a suitable Hölder type inequality to get”
Hardy–Littlewood–Sobolev and Stein–Weiss inequalities and integral systems on the Heisenberg group (2012, unknown): “See more details2 about Hardy–Littlewood–Sobolev inequality in RN , we refer the reader to Lieb and Loss’s monograph [6].”
Global well-posedness for the 2D Boussinesq system with anisotropic viscosity and without heat diffusion (2013, unknown): “, [20] for such a proof, with a sharper dependence on p).”
Sharp constants in several inequalities on the Heisenberg group (2010, unknown): “(See [LiLo] for a discussion of these conformal symmetries and [CaLo1] for a different, ingenious proof, and see [FrLi1] for the connection between (1.”
An asymmetric affine Pólya–Szegö principle (2012, background): “, [14, 44] for the terminology and the corresponding result) implies f k → f in L(R).”
On the Solvability Conditions for a Linearized Cahn-Hilliard Equation (2011, unknown): “98 of [12] is the constant in the Hardy-Littlewood-Sobolev inequality”
A duality approach to the fractional Laplacian with measure data (2025, unknown): “([13, 14]) If f ∈ L(R), g ∈ L(R), 1 p + 1 q = 1 + 1 r , with 1 ≤ p, q, r ≤ ∞.”