Example of Calculus of Variations and Partial Differential Equations format
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Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format
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Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format Example of Calculus of Variations and Partial Differential Equations format
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Calculus of Variations and Partial Differential Equations — Template for authors

Publisher: Springer
Categories Rank Trend in last 3 yrs
Analysis #41 of 164 down down by 23 ranks
Applied Mathematics #176 of 548 down down by 71 ranks
journal-quality-icon Journal quality:
High
calendar-icon Last 4 years overview: 748 Published Papers | 2082 Citations
indexed-in-icon Indexed in: Scopus
last-updated-icon Last updated: 09/07/2020
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Quality:  
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CiteRatio: 4.5
SJR: 0.925
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Journal Performance & Insights

Impact Factor

CiteRatio

Determines the importance of a journal by taking a measure of frequency with which the average article in a journal has been cited in a particular year.

A measure of average citations received per peer-reviewed paper published in the journal.

1.526

8% from 2018

Impact factor for Calculus of Variations and Partial Differential Equations from 2016 - 2019
Year Value
2019 1.526
2018 1.652
2017 1.738
2016 1.532
graph view Graph view
table view Table view

2.8

4% from 2019

CiteRatio for Calculus of Variations and Partial Differential Equations from 2016 - 2020
Year Value
2020 2.8
2019 2.7
2018 3.1
2017 2.9
2016 2.6
graph view Graph view
table view Table view

insights Insights

  • Impact factor of this journal has decreased by 8% in last year.
  • This journal’s impact factor is in the top 10 percentile category.

insights Insights

  • CiteRatio of this journal has increased by 4% in last years.
  • This journal’s CiteRatio is in the top 10 percentile category.

SCImago Journal Rank (SJR)

Source Normalized Impact per Paper (SNIP)

Measures weighted citations received by the journal. Citation weighting depends on the categories and prestige of the citing journal.

Measures actual citations received relative to citations expected for the journal's category.

2.329

13% from 2019

SJR for Calculus of Variations and Partial Differential Equations from 2016 - 2020
Year Value
2020 2.329
2019 2.672
2018 2.841
2017 3.352
2016 2.817
graph view Graph view
table view Table view

1.806

11% from 2019

SNIP for Calculus of Variations and Partial Differential Equations from 2016 - 2020
Year Value
2020 1.806
2019 1.626
2018 1.426
2017 1.571
2016 1.464
graph view Graph view
table view Table view

insights Insights

  • SJR of this journal has decreased by 13% in last years.
  • This journal’s SJR is in the top 10 percentile category.

insights Insights

  • SNIP of this journal has increased by 11% in last years.
  • This journal’s SNIP is in the top 10 percentile category.

Calculus of Variations and Partial Differential Equations

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Springer

Calculus of Variations and Partial Differential Equations

Calculus of variations and partial differential equations are classical, very active, closely related areas of mathematics, with important ramifications in differential geometry and mathematical physics. In the last four decades this subject has enjoyed a flourishing developme...... Read More

Mathematics

i
Last updated on
09 Jul 2020
i
ISSN
0944-2669
i
Impact Factor
High - 2.184
i
Open Access
No
i
Sherpa RoMEO Archiving Policy
Green faq
i
Plagiarism Check
Available via Turnitin
i
Endnote Style
Download Available
i
Bibliography Name
SPBASIC
i
Citation Type
Author Year
(Blonder et al, 1982)
i
Bibliography Example
Beenakker CWJ (2006) Specular andreev reflection in graphene. Phys Rev Lett 97(6):067,007, URL 10.1103/PhysRevLett.97.067007

Top papers written in this journal

Journal Article DOI: 10.1007/BF01189950
Local mountain passes for semilinear elliptic problems in unbounded domains
Manuel del Pino1, Patricio Felmer2

Abstract:

In [3], Floer and Weinstein consider the case N = 1 and p = 3. For a given nondegenerate critical point of the potential V, assumed globally bounded, and for 0 < E < inf V, they construct a standing wave provided that h is sufficiently small. This solution concentrates around the critical point as h --+ 0. Their method, based... In [3], Floer and Weinstein consider the case N = 1 and p = 3. For a given nondegenerate critical point of the potential V, assumed globally bounded, and for 0 < E < inf V, they construct a standing wave provided that h is sufficiently small. This solution concentrates around the critical point as h --+ 0. Their method, based on an interesting Lyapunov-Schmidt reduction, was extended by Oh in [6], [7] to conclude a similar result in higher dimensions, proN+2 vided that 1 < p < g'=l" He restricts himself to potentials with "mild oscillation" at infinity, namely belonging to a Kato class. In case that V is bounded this restriction is not necessary as observed by Wang in [10]. read more read less

Topics:

Mountain pass (55%)55% related to the paper, Semi-infinite (52%)52% related to the paper
815 Citations
Journal Article DOI: 10.1007/S005260100105
On the existence of soliton solutions to quasilinear Schrödinger equations
Markus Poppenberg1, Klaus Schmitt2, Zhi-Qiang Wang3

Abstract:

Variational techniques are applied to prove the existence of standing wave solutions for quasilinear Schrodinger equations containing strongly singular nonlinearities which include derivatives of the second order. Such equations have been derived as models of several physical phenomena. The nonlinearity here corresponds to th... Variational techniques are applied to prove the existence of standing wave solutions for quasilinear Schrodinger equations containing strongly singular nonlinearities which include derivatives of the second order. Such equations have been derived as models of several physical phenomena. The nonlinearity here corresponds to the superfluid film equation in plasma physics. Direct methods of the calculus of variations and minimax methods like the Mountain Pass Theorem are used. The difficulties introduced by the nonconvex functional \(\Phi(u)=\int |\nabla u|^2 u^2\) are substantially different from the semilinear case. read more read less

Topics:

Mountain pass theorem (58%)58% related to the paper, Soliton (52%)52% related to the paper, Schrödinger equation (52%)52% related to the paper, Nonlinear system (51%)51% related to the paper, Nabla symbol (50%)50% related to the paper
384 Citations
Journal Article DOI: 10.1007/BF01191340
Contraction of convex hypersurfaces in Euclidean space
Ben Andrews1

Abstract:

We consider a class of fully nonlinear parabolic evolution equations for hypersurfaces in Euclidean space. A new geometrical lemma is used to prove that any strictly convex compact initial hypersurface contracts to a point in finite time, becoming spherical in shape as the limit is approached. In the particular case of the me... We consider a class of fully nonlinear parabolic evolution equations for hypersurfaces in Euclidean space. A new geometrical lemma is used to prove that any strictly convex compact initial hypersurface contracts to a point in finite time, becoming spherical in shape as the limit is approached. In the particular case of the mean curvature flow this provides a simple new proof of a theorem of Huisken. read more read less

Topics:

Convex set (64%)64% related to the paper, Convex body (64%)64% related to the paper, Convex curve (63%)63% related to the paper, Mean curvature flow (63%)63% related to the paper, Convex hull (62%)62% related to the paper
350 Citations
Journal Article DOI: 10.1007/BF01191614
Asymptotics for the minimization of a Ginzburg-Landau functional
Fabrice Bethuel1, Haim Brezis2, Frédéric Hélein1

Abstract:

LetΩ ⊂ ℝ2 be a smooth bounded simply connected domain. Consider the functional $$E_\varepsilon (u) = \frac{1}{2}\int\limits_\Omega {\left| {\nabla u} \right|^2 + \frac{1}{{4\varepsilon ^2 }}} \int\limits_\Omega {(|u|^2 - 1)^2 } $$ on the classH g 1 ={u eH 1(Ω; ℂ);u=g on ∂Ω} whereg:∂Ω∂ → ℂ is a prescribed smooth map wi... LetΩ ⊂ ℝ2 be a smooth bounded simply connected domain. Consider the functional $$E_\varepsilon (u) = \frac{1}{2}\int\limits_\Omega {\left| {\nabla u} \right|^2 + \frac{1}{{4\varepsilon ^2 }}} \int\limits_\Omega {(|u|^2 - 1)^2 } $$ on the classH g 1 ={u eH 1(Ω; ℂ);u=g on ∂Ω} whereg:∂Ω∂ → ℂ is a prescribed smooth map with ¦g¦=1 on ∂Ω∂ and deg(g, ∂Ω)=0. Let uu e be a minimizer for Ee onH g 1 . We prove that ue → u0 in $$C^{1,\alpha } (\bar \Omega )$$ as e → 0, where u0 is identified. Moreover $$\left\| {u_\varepsilon - u_0 } \right\|_{L^\infty } \leqslant C\varepsilon ^2 $$ . read more read less
341 Citations
open accessOpen access Journal Article DOI: 10.1007/S00526-018-1332-Z
Regularity for general functionals with double phase
Paolo Baroni1, Maria Colombo2, Giuseppe Mingione1

Abstract:

We prove sharp regularity results for a general class of functionals of the type $$\begin{aligned} w \mapsto \int F(x, w, Dw) \, dx, \end{aligned}$$ featuring non-standard growth conditions and non-uniform ellipticity properties. The model case is given by the double phase integral $$\begin{aligned} w \mapsto \int b(x,w)(|Dw... We prove sharp regularity results for a general class of functionals of the type $$\begin{aligned} w \mapsto \int F(x, w, Dw) \, dx, \end{aligned}$$ featuring non-standard growth conditions and non-uniform ellipticity properties. The model case is given by the double phase integral $$\begin{aligned} w \mapsto \int b(x,w)(|Dw|^p+a(x)|Dw|^q) \, dx,\quad 1<p < q, \quad a(x)\ge 0, \end{aligned}$$ with $$0<\nu \le b(\cdot )\le L $$ . This changes its ellipticity rate according to the geometry of the level set $$\{a(x)=0\}$$ of the modulating coefficient $$a(\cdot )$$ . We also present new methods and proofs that are suitable to build regularity theorems for larger classes of non-autonomous functionals. Finally, we disclose some new interpolation type effects that, as we conjecture, should draw a general phenomenon in the setting of non-uniformly elliptic problems. Such effects naturally connect with the Lavrentiev phenomenon. read more read less

Topics:

Type (model theory) (60%)60% related to the paper
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331 Citations
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13. What is Sherpa RoMEO Archiving Policy for Calculus of Variations and Partial Differential Equations?

SHERPA/RoMEO Database

We extracted this data from Sherpa Romeo to help researchers understand the access level of this journal in accordance with the Sherpa Romeo Archiving Policy for Calculus of Variations and Partial Differential Equations. The table below indicates the level of access a journal has as per Sherpa Romeo's archiving policy.

RoMEO Colour Archiving policy
Green Can archive pre-print and post-print or publisher's version/PDF
Blue Can archive post-print (ie final draft post-refereeing) or publisher's version/PDF
Yellow Can archive pre-print (ie pre-refereeing)
White Archiving not formally supported
FYI:
  1. Pre-prints as being the version of the paper before peer review and
  2. Post-prints as being the version of the paper after peer-review, with revisions having been made.

14. What are the most common citation types In Calculus of Variations and Partial Differential Equations?

The 5 most common citation types in order of usage for Calculus of Variations and Partial Differential Equations are:.

S. No. Citation Style Type
1. Author Year
2. Numbered
3. Numbered (Superscripted)
4. Author Year (Cited Pages)
5. Footnote

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