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[PDF] Top 20 Pohozaev-type inequalities and their applications for elliptic equations

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Pohozaev-type inequalities and their applications for elliptic equations

Pohozaev-type inequalities and their applications for elliptic equations

... the Pohozaev identities, we establish a kind of inequalities, named Pohozaev-type inequalities, which have the same effects as Pohozaev identities, and then prove some ... See full document

10

Linear and nonlinear abstract elliptic equations with VMO coefficients and applications

Linear and nonlinear abstract elliptic equations with VMO coefficients and applications

... Remark  There are many positive operators in different concrete Banach spaces. Therefore, putting concrete Banach spaces and concrete positive operators (i.e., pseudo- differential operators or finite or infinite matrices ... See full document

21

Picone type inequalities for nonlinear elliptic equations with first order terms and their applications

Picone type inequalities for nonlinear elliptic equations with first order terms and their applications

... Beginning with the work of Picone [11], Picone identity has been investigated by many authors. In particular, we refer the reader to Allegretto [2], Kreith [8], Protter [12], Swan- son [13] and the references cited ... See full document

17

Multiscale Methods for Elliptic Partial Differential Equations and Related Applications

Multiscale Methods for Elliptic Partial Differential Equations and Related Applications

... Multiscale problems arise in many scientific and engineering disciplines. A typical example is the modelling of flow in a porous medium containing a number of low and high permeability embedded in a matrix. Due to the ... See full document

119

Nonlinear Delay Discrete Inequalities and Their Applications to Volterra Type Difference Equations

Nonlinear Delay Discrete Inequalities and Their Applications to Volterra Type Difference Equations

... Gronwall-Bellman inequalities and their various linear and nonlinear generalizations play very important roles in the discussion of existence, uniqueness, continuation, boundedness, and stability properties of ... See full document

14

Lyapunov type inequalities for quasilinear elliptic equations with Robin boundary condition

Lyapunov type inequalities for quasilinear elliptic equations with Robin boundary condition

... Since Lyapunov’s study, because the inequality of (.) plays a key role for the qualitative properties, such as oscillatory and disconjugacy etc., of differential equations’ solutions, several authors focused on ... See full document

7

A problem with conditions given on inner characteristics and on the line of degeneracy for a mixed-type equation with singular coefficients

A problem with conditions given on inner characteristics and on the line of degeneracy for a mixed-type equation with singular coefficients

... value of its derivative is given. This problem has applications in transonic gas dynamics []. The Gellerstedt problem and related problems for mixed elliptic-hyperbolic equations were studied in the ... See full document

10

Gronwall Bellman Type Integral Inequalities and Applications to BVPs

Gronwall Bellman Type Integral Inequalities and Applications to BVPs

... Gronwall-Bellman-Ou-Iang type integral inequalities with two variables. These inequalities generalize former results and can be used as handy tools to study the qualitative as well as the ... See full document

15

Applications of one  and two dimensional
Volterra inequalities in differential equations of the
hyperbolic type

Applications of one and two dimensional Volterra inequalities in differential equations of the hyperbolic type

... the inequalities of the Volterra type are used to study the behaviour properties of the solutions to boundary value prob- lems for various types of hyperbolic ...integral equations based on the ... See full document

11

On nonlinear discrete weakly singular inequalities and applications to Volterra type difference equations

On nonlinear discrete weakly singular inequalities and applications to Volterra type difference equations

... where μ > , λ > , and  < β, γ ≤ . Our proposed method can avoid the so-called ‘q-condition,’ and under a new assumption, the more concise results are derived. More- over, to show the application of the more ... See full document

13

On Lyapunov type inequalities for \((p,q)\) Laplacian systems

On Lyapunov type inequalities for \((p,q)\) Laplacian systems

... The concept of generalized eigenvalues was introduced by Protter [] for a system of lin- ear elliptic operators. The first work dealing with generalized eigenvalues for p-Laplacian systems is due to Nápoli and ... See full document

9

Some New Gronwall-Bellman Type And Volterra-Fredholm Type Fractional Integral Inequalities And Their Applications in Fractional Differential Equations

Some New Gronwall-Bellman Type And Volterra-Fredholm Type Fractional Integral Inequalities And Their Applications in Fractional Differential Equations

... Gronwall-Bellman type fractional integral inequalities and Volterra-Fredholm type fractional integral inequalities are ...These inequalities provide explicit bounds for unknown ... See full document

9

Entire Large Solutions of Quasilinear Elliptic Equations of Mixed Type

Entire Large Solutions of Quasilinear Elliptic Equations of Mixed Type

... The existence, but not uniqueness, of solutions of the problem (3) with f monotone was studied by Keller [18]. For f ( u ) =  u a with a > 1 , the problem (3) is of interest in the study of the sub-sonic motion of a ... See full document

8

Integral inequalities with ‘maxima’ and their applications to Hadamard type fractional differential equations

Integral inequalities with ‘maxima’ and their applications to Hadamard type fractional differential equations

... The paper is organized as follows: in Section  we recall some results from [] in the special case T = R , used to prove our main results, which are presented in Section . In Section  we give applications of ... See full document

15

Generalized Gronwall inequalities and their applications to fractional differential equations

Generalized Gronwall inequalities and their applications to fractional differential equations

... In recent years, an increasing number of Gronwall inequality generalizations have been discovered to address difficulties encountered in differential equations, cf. [–]. Among these generalizations, we focus on the ... See full document

9

Two Discrete Inequalities of Grüss Type Via Pólya-Szegö and Shisha Results for Real Numbers

Two Discrete Inequalities of Grüss Type Via Pólya-Szegö and Shisha Results for Real Numbers

... Some new Gr¨ uss type discrete inequalities for nonnegative real numbers and applications for the moments of guessing mappings are given.. Integral Inequalities, Gr¨ uss Type Discrete In[r] ... See full document

10

A Schrödinger type algorithm for solving the Schrödinger equations via Phragmén–Lindelöf inequalities

A Schrödinger type algorithm for solving the Schrödinger equations via Phragmén–Lindelöf inequalities

... Phragmén–Lindelöf inequalities, the underlying system of inequalities is reformulated as a system of smooth equations, and a Schrödinger-type method is proposed to solve it iteratively so that ... See full document

14

Gradient estimates for the Fisher–KPP equation on Riemannian manifolds

Gradient estimates for the Fisher–KPP equation on Riemannian manifolds

... Recently, Cao et al. [1] derived differential Harnack estimates for positive solutions to (1.1) on Riemannian manifolds with nonnegative Ricci curvature. The idea comes from [7, 8] where a systematic method was developed ... See full document

12

New Iyengar-type inequalities for fractional integrals

New Iyengar-type inequalities for fractional integrals

... ¨ Ozdemir, New inequalities of Hermite-Hadamard type via s-convex functions in the second sense with applications, Appl. Dragomir, On Hadamard-type inequalities involving several kinds o[r] ... See full document

9

Applications of S unit equations to the arithmetic of elliptic curves

Applications of S unit equations to the arithmetic of elliptic curves

... The new idea is to compute the j–invariants by computing the λ–invariants of the curves. If we know λ then by Theorem 2.5 we can compute j. However, λ is not a random element, instead λ satisfies special properties. For ... See full document

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