Journal of Molecular Graphics and Modelling

Elsevier
Elsevier
ISSN: 10933263, 18734243

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SCImago
Q2
WOS
Q2
Impact factor
2.7
SJR
0.423
CiteScore
5.5
Categories
Computer Graphics and Computer-Aided Design
Materials Chemistry
Physical and Theoretical Chemistry
Spectroscopy
Areas
Chemistry
Computer Science
Materials Science
Years of issue
1997-2025
journal names
Journal of Molecular Graphics and Modelling
J MOL GRAPH MODEL
Publications
3 676
Citations
73 684
h-index
78
Top-3 countries
China (576 publications)
USA (561 publications)
India (489 publications)

Most cited in 5 years

Found 
from chars
Publications found: 1443
The $$ \mathbb{C}^{\textit{n}} $$ n case
Vasilevski N.
Springer Nature
Operator Theory: Advances and Applications 2024 citations by CoLab: 0  |  Abstract
In view of the tensor product decomposition (8.0.2), we are in the setting of Subsection 7.3.
Basis-oriented approach
Vasilevski N.
Springer Nature
Operator Theory: Advances and Applications 2024 citations by CoLab: 0  |  Abstract
Other examples are given, e.g., in the recent papers [13, 24, 25, 29, 30, 31, 37], where non-standardly-weighted spaces related to analytic functions are considered.
The unit ball $$ \mathbb{B}^{\textit{n}} $$ n case
Vasilevski N.
Springer Nature
Operator Theory: Advances and Applications 2024 citations by CoLab: 0  |  Abstract
Here we follow the approach of Section 8.3, but take into account the differences between this case and the one considered therein.
Upper half-plane Π case
Vasilevski N.
Springer Nature
Operator Theory: Advances and Applications 2024 citations by CoLab: 0  |  Abstract
Between the descriptions of the polyanalytic type spaces in L2( $$ \mathbb{D} $$ ) and in L2(Π) there is an essential difference.
Extended Fock-space construction approach
Vasilevski N.
Springer Nature
Operator Theory: Advances and Applications 2024 citations by CoLab: 0  |  Abstract
We will deal with functions defined in a connected simply connected domain D ⊂ $$ \mathbb{C} $$ . Among the typical examples considered in what follows are the unit disk $$ \mathbb{D} $$ and the entire plane $$ \mathbb{C} $$ .
Approach based on pure isometries
Vasilevski N.
Springer Nature
Operator Theory: Advances and Applications 2024 citations by CoLab: 0  |  Abstract
The next proposition collects a number of obvious properties of Wm,n and of objects related to Wm,n.
The Siegel domain case
Vasilevski N.
Springer Nature
Operator Theory: Advances and Applications 2024 citations by CoLab: 0  |  Abstract
In the subsequent two sections we present two different characterizations of polyanalytic subspaces on the Siegel domain.
Unit disk $$ \mathbb{D} $$ case
Vasilevski N.
Springer Nature
Operator Theory: Advances and Applications 2024 citations by CoLab: 0  |  Abstract
The rigid motions of the unit disk $$ \mathbb{D} $$ , regarded as the hyperbolic plane, are given by the Möbius transformations.
Multi-operator extended Fock-space construction
Vasilevski N.
Springer Nature
Operator Theory: Advances and Applications 2024 citations by CoLab: 0  |  Abstract
In what follows we will consider connected simply connected domains D ⊂ $$ \mathbb{C} $$ n (the typical examples are the unit ball $$ \mathbb{B} $$ n and the whole space $$ \mathbb{C} $$ n).
Hilbert spaces with generalized Gaussian measure on $$ \mathbb{C} $$ 2
Vasilevski N.
Springer Nature
Operator Theory: Advances and Applications 2024 citations by CoLab: 0  |  Abstract
In this chapter, we consider Hilbert spaces with a generalized Gaussian measure in the several-variable case. To simplify the presentation, we restrict the discussion to the case of only two complex variables, i.e., spaces over $$ \mathbb{C} $$ 2.
Complex plane $$ \mathbb{C} $$ case
Vasilevski N.
Springer Nature
Operator Theory: Advances and Applications 2024 citations by CoLab: 0  |  Abstract
Recall that the classical Fock space F2( $$ \mathbb{C} $$ ) is the closed subspace of L2( $$ \mathbb{C} $$ , dμ) consisting of all functions analytic in $$ \mathbb{C} $$ .
Wiener Algebras
Alpay D., Colombo F., Sabadini I.
Springer Nature
Operator Theory: Advances and Applications 2024 citations by CoLab: 0  |  Abstract
This chapter contains a study of the Wiener algebra to the quaternionic setting in the discrete and continuous case, also including an analogue of the Wiener-Lévy theorem and of the Wiener-Hopf factorization.
Slice Hyperholomorphic Bergman Spaces
Alpay D., Colombo F., Sabadini I.
Springer Nature
Operator Theory: Advances and Applications 2024 citations by CoLab: 0  |  Abstract
Bergman spaces have been studied in the hypercomplex case, in the context of monogenic functions with values in a Clifford algebra, in particular quaternions. Here we consider Bergman spaces in the slice hyperholomorphic setting. They can be defined in two different ways: one global, one via the complex slices, thus giving the so-called Bergman spaces of the first and of the second kind, respectively.
de Branges Spaces
Alpay D., Colombo F., Sabadini I.
Springer Nature
Operator Theory: Advances and Applications 2024 citations by CoLab: 0  |  Abstract
In this chapter we extend some results in de Branges’ book (Hilbert Spaces of Entire Functions. Prentice-Hall Inc., Englewood Cliffs, 1968) to the slice hyperholomorphic setting over the quaternions.
Slice Hyperholomorphic Bloch, Besov and Dirichlet Spaces
Alpay D., Colombo F., Sabadini I.
Springer Nature
Operator Theory: Advances and Applications 2024 citations by CoLab: 0  |  Abstract
The Hilbert spaces studied in this chapter have been considered earlier in the framework of monogenic (or Fueter regular) functions. In this chapter, we shall introduce and study the Bloch, Besov and Dirichlet spaces, in the slice hyperholomorphic case, mainly working on the unit ball $$\mathbb B$$

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China, 576, 15.67%
USA, 561, 15.26%
India, 489, 13.3%
Iran, 292, 7.94%
United Kingdom, 150, 4.08%
Pakistan, 130, 3.54%
Brazil, 118, 3.21%
Japan, 118, 3.21%
Turkey, 88, 2.39%
Italy, 80, 2.18%
Thailand, 80, 2.18%
Spain, 75, 2.04%
Saudi Arabia, 72, 1.96%
France, 70, 1.9%
Australia, 70, 1.9%
Republic of Korea, 70, 1.9%
Canada, 66, 1.8%
Poland, 66, 1.8%
Germany, 63, 1.71%
South Africa, 47, 1.28%
Russia, 44, 1.2%
Mexico, 44, 1.2%
Argentina, 32, 0.87%
Sweden, 30, 0.82%
Malaysia, 28, 0.76%
Vietnam, 25, 0.68%
Belgium, 24, 0.65%
Egypt, 24, 0.65%
Jordan, 23, 0.63%
Switzerland, 23, 0.63%
Denmark, 22, 0.6%
Colombia, 22, 0.6%
Cuba, 22, 0.6%
Singapore, 22, 0.6%
Algeria, 21, 0.57%
Chile, 21, 0.57%
Hungary, 19, 0.52%
Iraq, 19, 0.52%
Ghana, 18, 0.49%
Greece, 18, 0.49%
Ukraine, 16, 0.44%
Norway, 16, 0.44%
Tunisia, 16, 0.44%
Czech Republic, 16, 0.44%
Cameroon, 15, 0.41%
Portugal, 13, 0.35%
Austria, 13, 0.35%
Morocco, 11, 0.3%
Serbia, 11, 0.3%
Finland, 11, 0.3%
Bahrain, 10, 0.27%
UAE, 10, 0.27%
Croatia, 10, 0.27%
Netherlands, 9, 0.24%
Slovenia, 9, 0.24%
Israel, 8, 0.22%
Romania, 8, 0.22%
Bulgaria, 7, 0.19%
Nigeria, 7, 0.19%
Oman, 7, 0.19%
Tanzania, 7, 0.19%
Uruguay, 7, 0.19%
Philippines, 6, 0.16%
Ireland, 5, 0.14%
Slovakia, 5, 0.14%
Bangladesh, 4, 0.11%
Guadeloupe, 4, 0.11%
North Macedonia, 4, 0.11%
Indonesia, 3, 0.08%
Cyprus, 3, 0.08%
New Zealand, 3, 0.08%
Palestine, 3, 0.08%
Peru, 3, 0.08%
Kazakhstan, 2, 0.05%
Belarus, 2, 0.05%
Estonia, 2, 0.05%
Dominican Republic, 2, 0.05%
Kenya, 2, 0.05%
Côte d'Ivoire, 2, 0.05%
Puerto Rico, 2, 0.05%
Syria, 2, 0.05%
Sri Lanka, 2, 0.05%
Azerbaijan, 1, 0.03%
Brunei, 1, 0.03%
Venezuela, 1, 0.03%
Georgia, 1, 0.03%
Qatar, 1, 0.03%
Democratic Republic of the Congo, 1, 0.03%
Kuwait, 1, 0.03%
Moldova, 1, 0.03%
Ecuador, 1, 0.03%
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India, 191, 16.15%
China, 168, 14.2%
Iran, 126, 10.65%
Pakistan, 90, 7.61%
USA, 69, 5.83%
Saudi Arabia, 51, 4.31%
Turkey, 41, 3.47%
Brazil, 37, 3.13%
South Africa, 29, 2.45%
United Kingdom, 26, 2.2%
Thailand, 22, 1.86%
Australia, 18, 1.52%
Republic of Korea, 18, 1.52%
Iraq, 17, 1.44%
Poland, 17, 1.44%
Vietnam, 16, 1.35%
Italy, 16, 1.35%
Mexico, 16, 1.35%
Egypt, 15, 1.27%
France, 14, 1.18%
Japan, 14, 1.18%
Russia, 13, 1.1%
Algeria, 13, 1.1%
Ghana, 13, 1.1%
Cameroon, 12, 1.01%
Canada, 12, 1.01%
Argentina, 11, 0.93%
Germany, 10, 0.85%
Bahrain, 10, 0.85%
Tunisia, 10, 0.85%
Spain, 9, 0.76%
Malaysia, 9, 0.76%
Switzerland, 9, 0.76%
Morocco, 7, 0.59%
UAE, 7, 0.59%
Chile, 7, 0.59%
Colombia, 6, 0.51%
Oman, 5, 0.42%
Tanzania, 5, 0.42%
Philippines, 5, 0.42%
Ukraine, 4, 0.34%
Jordan, 4, 0.34%
Portugal, 3, 0.25%
Hungary, 3, 0.25%
Greece, 3, 0.25%
Denmark, 3, 0.25%
Cuba, 3, 0.25%
Nigeria, 3, 0.25%
Norway, 3, 0.25%
Peru, 3, 0.25%
Czech Republic, 3, 0.25%
Sweden, 3, 0.25%
Kazakhstan, 2, 0.17%
Austria, 2, 0.17%
Bangladesh, 2, 0.17%
Belgium, 2, 0.17%
Bulgaria, 2, 0.17%
Indonesia, 2, 0.17%
Kenya, 2, 0.17%
Côte d'Ivoire, 2, 0.17%
Palestine, 2, 0.17%
North Macedonia, 2, 0.17%
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