UniSa - IRIS Institutional Research Information System

CONTE, Dajana
 Distribuzione geografica
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Continente #
NA - Nord America 6.834
EU - Europa 3.168
AS - Asia 2.482
SA - Sud America 292
AF - Africa 67
Continente sconosciuto - Info sul continente non disponibili 9
OC - Oceania 5
Totale 12.857
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Nazione #
US - Stati Uniti d'America 6.791
IT - Italia 1.306
SG - Singapore 817
CN - Cina 689
RU - Federazione Russa 482
UA - Ucraina 343
BR - Brasile 256
DE - Germania 252
HK - Hong Kong 252
IE - Irlanda 239
VN - Vietnam 180
SE - Svezia 167
TR - Turchia 151
FI - Finlandia 118
KR - Corea 114
IN - India 91
IR - Iran 61
GB - Regno Unito 53
ES - Italia 41
NL - Olanda 34
RO - Romania 28
FR - Francia 26
CA - Canada 25
PK - Pakistan 25
PL - Polonia 24
AR - Argentina 19
EG - Egitto 16
AT - Austria 15
BD - Bangladesh 15
ID - Indonesia 11
JP - Giappone 11
MA - Marocco 11
MX - Messico 11
DZ - Algeria 10
PT - Portogallo 10
SA - Arabia Saudita 10
IQ - Iraq 9
CZ - Repubblica Ceca 8
EU - Europa 8
ZA - Sudafrica 8
NG - Nigeria 7
TW - Taiwan 7
ET - Etiopia 6
GR - Grecia 6
IL - Israele 6
YE - Yemen 6
UZ - Uzbekistan 5
BE - Belgio 4
EC - Ecuador 4
NP - Nepal 4
AU - Australia 3
CH - Svizzera 3
CO - Colombia 3
GH - Ghana 3
KE - Kenya 3
KZ - Kazakistan 3
PY - Paraguay 3
AE - Emirati Arabi Uniti 2
BG - Bulgaria 2
BO - Bolivia 2
DK - Danimarca 2
JM - Giamaica 2
JO - Giordania 2
LB - Libano 2
LT - Lituania 2
NI - Nicaragua 2
NZ - Nuova Zelanda 2
SY - Repubblica araba siriana 2
VE - Venezuela 2
AO - Angola 1
AZ - Azerbaigian 1
BN - Brunei Darussalam 1
CL - Cile 1
CR - Costa Rica 1
DO - Repubblica Dominicana 1
HN - Honduras 1
HU - Ungheria 1
IS - Islanda 1
LY - Libia 1
MY - Malesia 1
OM - Oman 1
PE - Perù 1
PH - Filippine 1
PS - Palestinian Territory 1
QA - Qatar 1
RS - Serbia 1
TD - Ciad 1
UY - Uruguay 1
XK - ???statistics.table.value.countryCode.XK??? 1
Totale 12.857
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Città #
Ann Arbor 1.371
Chandler 908
Princeton 635
Wilmington 574
Jacksonville 443
Woodbridge 326
Singapore 299
Ashburn 265
Salerno 263
Hong Kong 243
Dublin 230
Houston 200
Dong Ket 163
Beijing 154
Izmir 140
Moscow 132
Dearborn 127
Andover 126
Nanjing 110
Naples 94
Boardman 88
Munich 85
The Dalles 76
Pellezzano 64
Redwood City 62
Rome 59
Fisciano 55
Nocera Superiore 48
Fairfield 46
Lissone 43
Los Angeles 43
Pune 42
Columbus 38
North Bergen 37
Dallas 35
Norwalk 34
Jiaxing 33
Hebei 32
Nanchang 32
Seattle 29
Turku 26
Düsseldorf 25
Guangzhou 25
Shenyang 24
Helsinki 22
Napoli 22
Changsha 21
Amsterdam 20
Nuremberg 20
Sarno 20
Council Bluffs 19
Mestre 17
Milan 17
Afragola 16
Cambridge 15
Kraków 15
New York 15
Washington 15
Brooklyn 14
San Diego 14
Santa Clara 14
Stockholm 14
São Paulo 14
Acerra 13
Monterotondo 13
Hefei 12
Jinan 12
Wuhan 12
San Francisco 11
Tianjin 11
Chennai 10
Shanghai 10
Boston 9
Hanoi 9
Lahore 9
Lappeenranta 9
Rio de Janeiro 9
Brasília 8
Chicago 8
London 8
Mercato San Severino 8
Messina 8
Nettuno 8
Torino 8
Vienna 8
Arbus 7
Caserta 7
Casoria 7
Indiana 7
Manchester 7
Montreal 7
Ottawa 7
Portici 7
Rende 7
Warsaw 7
Zaragoza 7
Atlanta 6
Belo Horizonte 6
Belén de Escobar 6
Berlin 6
Totale 8.522
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Nome #
On Spline Collocation Methods for Fractional Differential Equations 242
Adapted explicit two-step peer methods 145
Adapted numerical methods for oscillatory evolutionary problems 129
A practical approach for the derivation of algebraically stable two-step Runge-Kutta methods 123
An exponentially fitted quadrature rule over unbounded intervals 122
Analysis and Practical Construction of Two-Step Runge-Kutta Methods for Ordinary Differential Equations 121
Multistep collocation methods for Volterra integro-differential equations 119
Piecewise-polynomial approximants for solutions of Functional Equations 118
Construction of highly stable Volterra Runge-Kutta methods 116
Construction of diagonally implicit almost collocation methods for Volterra Integral Equations 115
Algebraically stable two-step almost collocation methods for ordinary differential equations 110
Two-step almost collocation methods for Volterra integral equations 109
A Family of Multistep Collocation Methods for Volterra Integral Equations 108
A family of Multistep Collocation Methods for Volterra Integro-Differential Equations 108
A MATLAB Implementation of Spline Collocation Methods for Fractional Differential Equations 106
Two-step Runge-Kutta methods with quadratic stability functions 105
Numerical search for algebraically stable two-step almost collocation methods 105
Natural Volterra Runge-Kutta methods 104
Discretized multistep collocation methods for Volterra integro-differential equations 104
Domain decomposition methods for a class of integro-partial differential equations 103
Exponentially-fitted Gauss-Laguerre quadrature rule for integrals over an unbounded interval 102
Collocation based numerical methods for Volterra integro-differential equations 102
Modified Collocation Techniques for Volterra Integral Equations 101
On the numerical treatment of selected oscillatory evolutionary problems 101
Modified collocation techniques for evolutionary problems 101
Numerical Modeling for Stiff Problems and Fake News 100
Advances on collocation based numerical methods for ordinary differential equations and volterra integral equations 100
ALGEBRAICALLY STABLE TWO-STEP RUNGE-KUTTA METHODS FOR ORDINARY DIFFERENTIAL EQUATIONS 99
Parallel methods for weakly singular Volterra Integral Equations on GPUs 99
Stability analysis of fast numerical methods for Volterra Integral Equations 99
Fast Runge-Kutta methods for nonlinear Volterra Integral equations of convolution type 94
Algebraically stable two-step Runge-Kutta and continuous methods for ordinary differential equations 94
GPU-acceleration of waveform relaxation methods for large differential systems 94
Practical construction of Two-Step Collocation Runge-Kutta methods for Ordinary Differential Equations 94
High performance numerical methods for Volterra equations with weakly singular kernels 93
Parallel methods for fractional diffusion-wave equations on GPUs 93
On the multi-configuration time-dependent Hartree method of quantum dynamics 92
Two-step diagonally-implicit collocation-based methods for Volterra Integral Equations. 91
ADAPTED NUMERICAL METHODS FOR ADVECTION DIFFUSION PROBLEMS 91
Metodi di collocazione a più passi per Equazioni integrali di Volterra 90
Optimized Schwarz methods for a class of evolution problems 90
Modified Gauss–Laguerre Exponential Fitting Based Formulae 89
Fast Runge-Kutta methods for nonlinear convolution systems of Volterra Integral equations 88
Parallel methods for Volterra Integral Equations on GPUs 88
Multistep collocation methods for Volterra Integro-Differential Equations 88
Optimal Schwarz Waveform Relaxation for fractional diffusion-wave equations 88
Construction of exponentially fitted explicit peer methods 88
Collocation Methods for Volterra Integral and Integro-Differential Equations: A Review 87
Adapted two step peer methods for advection diffusion problems 87
An efficient and fast parallel method for Volterra integral equations of Abel type 86
Risoluzione numerica di sistemi di equazioni differenziali di grandi dimensioni su GPUs 86
On the stability of Euler-Maruyama and Milstein type methods for stochastic Volterra integral equations 86
Construction and implementation of two-step continuous methods for Volterra integral equations 86
Un metodo veloce ed efficiente per la risoluzione di Equazioni Integrali di Volterra con un WR non stazionario 85
Adapted Numerical Modeling for Evolutionary Problems 85
Laboratorio di Matematica Computazionale: fare i conti con il computer evitando disastri 84
High performance parallel numerical methods for Volterra equations with weakly singular kernels 83
Metodi numerici ad alte prestazioni per equazioni integrali di Volterra 83
Two-step diagonally-implicit collocation-based methods for Volterra Integral Equations 83
Metodi veloci per equazioni integrali di Volterra non lineari di convoluzione 82
Parallel methods for weakly singular Volterra Integral Equations on GPUs 82
Modified Collocation Techniques for Evolutionary Problems 82
Adapted numerical methods for oscillatory evolutionary problems 82
Adapted peer methods for oscillatory problems 82
Multistep collocation methods for Volterra Integral Equations 80
An error analysis of the multi-configuration time-dependent Hartree method of quantum dynamics 78
Continuous numerical methods for Volterra Integro-Differential Equations 78
On the stability of Euler-Maruyama and Milstein type methods for stochastic Volterra integral equations 77
Fast Collocation methods for Volterra Integral equations of convolution type 76
Fast Collocation methods for Volterra Integral equations of convolution type 76
Two-step collocation methods for fractional differential equations 76
Exponentially fitted peer methods for advection diffusion problems 76
Some new uses of the η_m(Z) functions 75
Time-delay fractional optimal control problems: a survey based on methodology 74
Construction of Exponentially Fitted Explicit Peer Methods 72
On two-step continuous methods for Volterra Integral Equations 71
Adapted Peer Methods for Oscillatory Problems 71
An error analysis of the multi-configuration time-dependent Hartree method of quantum dynamics 70
Modified Collocation Techniques for Ordinary Differential Equations and Volterra Integral Equations 70
null 70
Two-step Runge-Kutta methods with quadratic stability functions 69
Domain Decomposition Methods for a Class of Integro-Partial Di erential Equations 69
High order collocation methods for fractional differential equations 69
An efficient and fast parallel method for Volterra integral equations of Abel type 68
Optimal Schwarz Waveform Relaxation for fractional diffusion-wave equations 68
Multivalue approximation of second order differential problems: a review 68
Exponentially-fitted quadrature methods for evolution problems with periodic solution 67
Modified collocation-based numerical methods for Volterra Integral and Integro-Differential Equations 67
Sulla stabilità di metodi veloci per equazioni integrali di Volterra 66
Fast Runge Kutta methods for nonlinear Volterra Integral equations of convolution type 65
High performance numerical methods for Volterra equations with weakly singular kernels 65
Numerical treatment of fractional differential models 65
A nonstandard finite difference numerical method for an oscillatory diffusion-reaction problem 64
Exponentially fitted two step peer methods for oscillatory problems 63
A MATLAB Code for Fractional Differential Equations Based on Two-Step Spline Collocation Methods 62
Stability analysis of spline collocation methods for fractional differential equations 61
Two-step collocation methods for fractional differential equations 60
Numerical treatment of fractional differential models 60
Stability of collocation methods for fractional differential equations 59
A Model For Diffusively Coupled Self-Oscillating Droplets With Delay 58
Totale 8.875
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Categoria #
all - tutte 53.628
article - articoli 0
book - libri 0
conference - conferenze 0
curatela - curatele 0
other - altro 0
patent - brevetti 0
selected - selezionate 0
volume - volumi 0
Totale 53.628
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Totale Lug Ago Sett Ott Nov Dic Gen Feb Mar Apr Mag Giu
2020/20211.360 14 68 172 50 193 131 100 149 122 21 122 218
2021/20221.326 20 3 88 51 50 19 40 106 145 105 167 532
2022/20232.052 198 186 82 273 252 404 8 181 288 18 95 67
2023/20241.371 99 152 90 126 70 221 85 93 21 104 66 244
2024/20252.927 111 70 100 146 119 312 422 261 350 161 379 496
2025/2026230 230 0 0 0 0 0 0 0 0 0 0 0
Totale 13.557