statistiche ricercatore

Nazione	#
US - Stati Uniti d'America	349
IT - Italia	166
SG - Singapore	113
HK - Hong Kong	55
VN - Vietnam	49
CN - Cina	48
BR - Brasile	28
IN - India	28
DE - Germania	23
GB - Regno Unito	17
JP - Giappone	12
FR - Francia	9
KR - Corea	9
RU - Federazione Russa	9
CA - Canada	7
LU - Lussemburgo	7
FI - Finlandia	6
ID - Indonesia	6
IE - Irlanda	6
NL - Olanda	6
AR - Argentina	5
BD - Bangladesh	5
TH - Thailandia	5
BG - Bulgaria	4
MY - Malesia	4
TR - Turchia	4
CH - Svizzera	3
IQ - Iraq	3
PK - Pakistan	3
SA - Arabia Saudita	3
TN - Tunisia	3
TW - Taiwan	3
AT - Austria	2
BE - Belgio	2
CL - Cile	2
CO - Colombia	2
GR - Grecia	2
LB - Libano	2
LT - Lituania	2
ML - Mali	2
ZA - Sudafrica	2
AL - Albania	1
CI - Costa d'Avorio	1
DK - Danimarca	1
DZ - Algeria	1
EC - Ecuador	1
ES - Italia	1
GY - Guiana	1
JM - Giamaica	1
JO - Giordania	1
KE - Kenya	1
KG - Kirghizistan	1
KZ - Kazakistan	1
MX - Messico	1
NI - Nicaragua	1
NP - Nepal	1
NZ - Nuova Zelanda	1
PE - Perù	1
PH - Filippine	1
PS - Palestinian Territory	1
PY - Paraguay	1
RS - Serbia	1
SC - Seychelles	1
SE - Svezia	1
UA - Ucraina	1
UY - Uruguay	1
VA - Santa Sede (Città del Vaticano)	1
Totale	1.042

Nome	#
Advances on iterative methods for large-scale optimization, accuracy benchmarking methods and applications on informed learning	204
The ambulance diversion phenomenon in an emergency department network: a case study	158
A simulation-based optimization approach for analyzing ambulance diversion in emergency medical systems: application to an urban area of Rome	130
A Simulation-Based Optimization approach for analyzing the ambulance diversion phenomenon in an Emergency Department network	128
Exploting effective negative curvature directions via SYMMBK algorithm, in Newton-Krylov methods	101
On the Use of the SYMMBK Algorithm for Computing Negative Curvature Directions Within Newton–Krylov Methods	80
Bridging the Gap between Trust–Region Methods (TRMs) and Linesearch Based Methods (LBMs) for Nonlinear Programming: Quadratic Sub–Problems	80
Issues on a 2–Dimensional Quadratic Sub–Problem and Its Applications in Nonlinear Programming: Trust–Region Methods (TRMs) and Linesearch Based Methods (LBMs)	76
Exploiting effective negative curvature directions via SYMMBK algorithm, in Newton–Krylov methods	67
Exploiting SYMMBK method for the full computation of negative curvature directions	61
Totale	1.085

	Totale	Lug	Ago	Sett	Ott	Nov	Dic	Gen	Feb	Mar	Apr	Mag	Giu
2021/2022	22	0	0	0	0	0	7	3	6	0	1	4	1
2022/2023	11	4	0	0	0	0	0	0	0	0	1	2	4
2023/2024	116	24	10	10	19	5	19	15	7	2	4	0	1
2024/2025	221	0	3	1	10	17	21	18	22	21	19	36	53
2025/2026	630	61	25	96	49	68	36	111	23	75	47	18	21
2026/2027	85	85	0	0	0	0	0	0	0	0	0	0	0
Totale													1.085

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