GIORNO, Virginia
 Distribuzione geografica
Continente #
NA - Nord America 7643
EU - Europa 2016
AS - Asia 814
Continente sconosciuto - Info sul continente non disponibili 9
SA - Sud America 6
AF - Africa 2
OC - Oceania 2
Totale 10492
Nazione #
US - Stati Uniti d'America 7537
IT - Italia 684
CN - Cina 581
UA - Ucraina 566
DE - Germania 249
IE - Irlanda 190
VN - Vietnam 123
FI - Finlandia 114
CA - Canada 105
TR - Turchia 96
SE - Svezia 92
RU - Federazione Russa 55
GB - Regno Unito 25
FR - Francia 23
EU - Europa 9
IL - Israele 7
BR - Brasile 4
NL - Olanda 3
RO - Romania 3
AT - Austria 2
AU - Australia 2
BE - Belgio 2
BG - Bulgaria 2
CM - Camerun 2
IN - India 2
IR - Iran 2
NO - Norvegia 2
PH - Filippine 2
BO - Bolivia 1
CH - Svizzera 1
CZ - Repubblica Ceca 1
ES - Italia 1
PA - Panama 1
PE - Perù 1
PT - Portogallo 1
TH - Thailandia 1
Totale 10492
Città #
Ann Arbor 2300
Wilmington 804
Woodbridge 791
Houston 786
Jacksonville 703
Chandler 594
Princeton 545
Salerno 227
Dublin 184
Nanjing 157
Andover 133
Dong Ket 123
Beijing 110
Dearborn 105
Ottawa 104
Pellezzano 98
Boardman 97
Izmir 96
Fairfield 59
Mestre 59
Changsha 51
Nanchang 50
Shenyang 45
Hebei 41
Ashburn 37
Redwood City 35
Düsseldorf 34
Jiaxing 33
Norwalk 30
Nürnberg 28
San Diego 14
Tianjin 14
Napoli 12
Jinan 11
Guangzhou 10
Dormagen 9
Redmond 9
Cambridge 8
Marano Di Napoli 7
Zhengzhou 7
Forlì 6
Haikou 6
Indiana 6
Mirabella Eclano 6
New York 6
Rome 6
Hefei 5
London 5
Spinea 5
Cagliari 4
Naples 4
Ningbo 4
Nocera Inferiore 4
Seattle 4
Taiyuan 4
Taizhou 4
Venice 4
Eboli 3
Grevenbroich 3
Potenza 3
Pratola Serra 3
San Francisco 3
Sessa Aurunca 3
Torre Del Greco 3
Venezia 3
Aiello Del Sabato 2
Arbus 2
Brussels 2
Cava Dei Tirreni 2
Ceppaloni 2
Chongqing 2
Cosenza 2
Cuneo 2
Dolgoprudnyy 2
Horia 2
Kunming 2
Melfi 2
Menaggio 2
Milan 2
Montesarchio 2
Montoro 2
Orgon 2
Oslo 2
Pontecagnano 2
Quarto 2
San Cipriano Picentino 2
Sofia 2
São Paulo 2
Torino 2
Torre Annunziata 2
Acerra 1
Ahmedabad 1
Airola 1
Altamura 1
Amsterdam 1
Angri 1
Arienzo 1
Avellino 1
Aversa 1
Battipaglia 1
Totale 8727
Nome #
Un primo corso in probabilità per scienze pure e applicate 237
On the first exit time problem for a Gompertz-type tumor growth 171
A birth-and-death model for single neuron's activity 167
A Stochastic Gompertz Model with Jumps for an Intermittent Treatment in Cancer Growth 146
A diffusion neuronal model and its parameters 145
Upcrossing First Passage Times for correlated Gaussian Processes 121
A Markov chain-based model for actomyosin dynamics 113
A jump stochastic Gompertz model for an intermittent treatment in tumor growth 111
Inferring the effect of therapy on tumors showing stochastic Gompertzian growth 110
An outline of theoretical and algorithmic approaches to first passage time problems with applications to biological modeling 109
A biographical sketch of Professor Luigi M. Ricciardi 108
A continuous-time Ehrenfest model with catastrophes and its jump-diffusion approximation 106
Diffusion approximation and first–passage–time problem for a model neuron. III. A birth–and–death process approach 106
A Wiener-type neuronal model in the presence of exponential refractoriness 105
Estimating and determining the effect of a therapy on tumor dynamics by means of a modified Gompertz diffusion process 105
On the return process with refractoriness for non-homogeneous Ornstein-Uhlenbeck neuronal model 104
Towards Dead Time Inclusion in Neuronal Modeling 102
A prey-predator model for immune response and drug resistence in tumor growth. 100
Some remarks on stochastic diffusion processes with jumps 100
Modeling Neuronal Firing in the Presence of Refractoriness 97
Special Issue on BIOCOMP 2012 - In Memory of Luigi M. Ricciardi 97
On some time non-homogeneous queueing systems with catastrophes 97
Towards Modeling Refractoriness for Single Neuron's Activity 96
A prey-predator model for immune response and drug resistance in tumor growth. 96
On some algorithmic and computational problems for neuronal diffusion models 96
On a bilateral linear birth and death process in the presence of catastrophes (Extended Abstract) 96
Foreword of Special Issue on BIOCOMP 2012 - In Memory of Luigi M. Ricciardi 94
A Stochastic Model of Cancer Growth Subject to an Intermittent Treatment with Combined Effects: Reduction of Tumor Size and Raise of Growth Rate 94
On the asymptotics of first passage time densities 93
A neuronal modeling paradigm in the presence of refractoriness 92
On the first passage time problem for certain diffusion processes 92
On the instantaneous return process for neuronal diffusion models 92
Some remarks on the Rayleigh process 92
Prendiville Stochastic Growth Model in the Presence of Catastrophes 91
A Wiener neuronal model with refractoriness 90
Diffusion Processes Subject to Catastrophes 90
On the therapy effect for a stochastic growth Gompertz-type model 90
On the construction of densities for time non-homogeneous diffusion processes 90
On species diversity for a stochastic population model in the presence of competition 88
On a Bilateral Linear Birth and Death Process in the Presence of Catastrophes 88
A stochastic model of competing populations 87
A model of tumor dynamics subject to an intermittent treatment involving reduction of tumor size and rise of growth rate 87
Towards a two-compartment model in tumor growth 86
Some preliminary results on first crossing time densities for two-dimensional diffusion processes 86
On the first exit time problem for a Gompertz-type tumor growth. 86
An outline of theoretical and algorithmic approaches to first passage time problems for systems dynamics modelling 86
A rumor spreading model with random denials 86
On the distribution of the range of an asymmetric random walk 86
On some diffusion approximations to queueing systems 85
A Cancer Dynamics Model for an Intermittent Treatment Involving Reduction of Tumor Size and Rise of Growth Rate 85
Computational Problems in Biological Modeling (Extended Abstract) 84
Inference on exogenous factors in a modified Gompertz diffusion modeling tumor activity 84
First-crossing time problems for diffusion processes in R^2 through particular closed curves 84
Analysis of reflected diffusions via an exponential time-based transformation 84
On the moments of firing numbers in diffusion neuronal models with refractoriness 83
On some first-crossing-time probabilities for a two-dimensional random walk with correlated components 83
Diffusion processes subject to catastrophes (Extended Abstract) 82
A Double-ended Queue with Catastrophes and Repairs,and a Jump-diffusion Approximation 82
On the two boundary first–crossing–time problem for diffusion processes 82
On some probability densities and symmetry properties of two dimensional diffusion processes 82
Stochastic roots of growth phenomena 82
Stochastic population models with interacting species 81
On Neuronal Firing Modeling via Specially Confined Diffusion Processes 80
A symmetry–based constructive approach to probability densities for one dimensional diffusion processes 80
A Wiener neuronal model in the presence of random refractoriness (Abstract) 79
Asymptotic average of the local time for one-dimensional diffusion processes 79
Estimating the Effect of a Therapy in a Gompertz-type Diffusion Process 79
On the reduction to one dimensional of first–passage–time problems for diffusion processes 77
Inference on Exogenous Factor in a Modified Gompertz Diffusion Modeling Tumor Activity 76
A random tandem network with queues modeled as Markov birth-death processes (Extended Abstract) 76
Modeling Environmental Influences in the Psyllaephagus bliteus (Hymenoptera: Encyrtidae)–Glycaspis brimblecombei (Hemiptera: Aphalaridae) Parasitoid–Host System 76
A Stochastic model in Tumor Growth 75
Wiener-type neuronal model with refractoriness (Extended Abstract) 75
On the densities of certain bounded diffusion processes 75
On first-passage-time and transition densities for strongly symmetric diffusion processes 75
A solvable model for a finite-capacity queueing system - A Reply to Iversen and Nielsen's Letter 75
Loss system in the presence of catastrophes 74
Instantaneous return process and neuronal firings 74
A note on birth-death processes with catastrophes 73
On the construction of densities for time non-homogeneous diffusion processes (Extended Abstract) 73
A note on the first exit time problem for a Gompertz-type diffusion process. 73
On the M/M/1 queue with catastrophes and its continuous approximation 72
On the first passage time moments for a class of specially confined diffusion processes 72
Remarks on survival for a stochastic model of competing populations 72
On asymptotic behaviors of stochastic models for single neuron's activity 72
On some special classes of refractoriness densities in neuronal modeling 71
Inference on a stochastic two-compartment model in tumor growth 71
On some time non homogeneous diffusion approximations to queueing systems 71
On the effect of a therapy able to modify both the growth rates in a Gompertz stochastic model 71
On the transition densities of diffusion processes with reflecting boundaries 70
On the evaluation of first–passage–time probability densities via nonsingular integral equations 70
Modeling Refractoriness for Stochastically Driven Single Neuron Activity (Abstract) 70
Towards Dead Time Inclusion in Neuronal Modeling (Abstract) 69
Single neuron's activity: on certain problems of modeling and interpretation 69
On the asymptotic behaviour of first–passage–time densities for one–dimensional diffusion processes and varying boundaries 68
Inference on the effect of a time-dependent therapy in tumor growth 68
Constructing transient birth-death processes by means of suitable transformations 68
Modeling Refractoriness for Stochastically Driven Single Neurons 66
A state-dependent queueing system with asymptotic logarithmic distribution 66
Non-stationary Gauss-Markov Processes and Neuronal Modeling. 64
Totale 8934
Categoria #
all - tutte 15866
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 15866


Totale Lug Ago Sett Ott Nov Dic Gen Feb Mar Apr Mag Giu
2017/2018433 0000 00 00 10216532134
2018/20191004 927138123 58172 6958 899113211
2019/20201568 3963714617 15460 15724 12612923092
2020/20211105 721121286 13852 1469 12727134154
2021/20221036 7101223 1526 2440 158128162431
2022/20231335 1638114189 217316 3133 219000
Totale 10950