-
2
-
-
0026475708
-
Positive definiteness is not enough
-
Armstrong M (1992) Positive definiteness is not enough. Math Geol 24(1):135-143
-
(1992)
Math Geol
, vol.24
, Issue.1
, pp. 135-143
-
-
Armstrong, M.1
-
3
-
-
0022923351
-
Estimation of aquifer parameters under steady-state and transient conditions: I. Background and statistical Framework
-
Carrera J, Neuman S (1986) Estimation of aquifer parameters under steady-state and transient conditions: I. background and statistical framework. Water Resources Res 22(2):199-210
-
(1986)
Water Resources Res
, vol.22
, Issue.2
, pp. 199-210
-
-
Carrera, J.1
Neuman, S.2
-
9
-
-
33845541096
-
Lognormal kriging - The general case
-
Dowd PA (1982) Lognormal kriging - the general case. Math Geol 14(5):475-499
-
(1982)
Math Geol
, vol.14
, Issue.5
, pp. 475-499
-
-
Dowd, P.A.1
-
11
-
-
4644298489
-
On the consistency of the indirect lognormal correction
-
Emery X (2004) On the consistency of the indirect lognormal correction. Stoch Envir Res Risk Ass 18(4):258-264
-
(2004)
Stoch Envir Res Risk Ass
, vol.18
, Issue.4
, pp. 258-264
-
-
Emery, X.1
-
12
-
-
33947376456
-
The lognormal approach to predicting local distributions of selective mining unit grades
-
Journel AG (1980) The lognormal approach to predicting local distributions of selective mining unit grades. Math Geol 12(4):285-303
-
(1980)
Math Geol
, vol.12
, Issue.4
, pp. 285-303
-
-
Journel, A.G.1
-
14
-
-
0031433659
-
A simple and robust lognormal estimator
-
Marcotte D, Groleau P (1997) A simple and robust lognormal estimator. Math Geol 29(8):993-1009
-
(1997)
Math Geol
, vol.29
, Issue.8
, pp. 993-1009
-
-
Marcotte, D.1
Groleau, P.2
-
15
-
-
35248861814
-
+ vs lognormal in ℜ
-
In: Bayer U, Burger H, Skala W (eds) Selbstverlag der Alfred-Wegener-Stiftung, Berlin
-
+ vs lognormal in ℜ. In: Bayer U, Burger H, Skala W (eds) Proceedings of IAMG'02 - the eighth annual conference of the international association for mathematical geology. Selbstverlag der Alfred-Wegener-Stiftung, Berlin, p 1106
-
(2002)
Proceedings of IAMG'02 - The Eighth Annual Conference of the International Association for Mathematical Geology
, pp. 1106
-
-
Mateu-Figueras, G.1
Pawlowsky-Glahn, V.2
Martín-Fernández, J.A.3
-
16
-
-
0000216454
-
The law of the geometric mean
-
McAlister D (1879) The law of the geometric mean. Proc Roy Soc Lond 29(1):367-376
-
(1879)
Proc Roy Soc Lond
, vol.29
, Issue.1
, pp. 367-376
-
-
McAlister, D.1
-
17
-
-
0000928510
-
Matrix formulation of co-kriging
-
Myers DE (1982) Matrix formulation of co-kriging. Math Geol 14(3):249-257
-
(1982)
Math Geol
, vol.14
, Issue.3
, pp. 249-257
-
-
Myers, D.E.1
-
19
-
-
0005030791
-
Variance-covariance matrix of the experimental variogram: Assessing variogram uncertainty
-
Pardo-Igúzquiza E, Dowd P (2001) Variance-covariance matrix of the experimental variogram: Assessing variogram uncertainty. Math Geol 33(4):397-419
-
(2001)
Math Geol
, vol.33
, Issue.4
, pp. 397-419
-
-
Pardo-Igúzquiza, E.1
Dowd, P.2
-
20
-
-
33646237075
-
Statistical modelling on coordinates
-
In: Thió-Henestrosa S, Martín-Fernández JA (eds) University of Girona, ISBN 84-8458-111-X
-
Pawlowsky-Glahn V (2003) Statistical modelling on coordinates. In: Thió-Henestrosa S, Martín-Fernández JA (eds) Compositional data analysis workshop - CoDaWork'03, proceedings, University of Girona, ISBN 84-8458-111-X, http://ima.udg.es/Activitats/ CoDaWork03/
-
(2003)
Compositional Data Analysis Workshop - CoDaWork'03, Proceedings
-
-
Pawlowsky-Glahn, V.1
-
23
-
-
84929452447
-
The three sigma rule
-
Pukelsheim F (1994) The three sigma rule. Am Stat 48(2):88-91
-
(1994)
Am Stat
, vol.48
, Issue.2
, pp. 88-91
-
-
Pukelsheim, F.1
-
24
-
-
0001441227
-
Normal and lognormal estimation
-
Rendu J-M (1979) Normal and lognormal estimation. Math Geol 11(4):407-422
-
(1979)
Math Geol
, vol.11
, Issue.4
, pp. 407-422
-
-
Rendu, J.-M.1
-
25
-
-
0025658559
-
A review of lognormal estimators for in situ reserves (teacher's aid)
-
Rivoirard J (1990) A review of lognormal estimators for in situ reserves (teacher's aid). Math Geol 22(2):213-221
-
(1990)
Math Geol
, vol.22
, Issue.2
, pp. 213-221
-
-
Rivoirard, J.1
-
26
-
-
0032463466
-
Is lognormal kriging suitable for local estimation?
-
Roth C (1998) Is lognormal kriging suitable for local estimation? Math Geol 30(8):999-1009
-
(1998)
Math Geol
, vol.30
, Issue.8
, pp. 999-1009
-
-
Roth, C.1
-
27
-
-
0011299338
-
On a family of discrete distributions particularly suited to represent long-tailed frequency data
-
In: Laubscher NF (ed) Pretoria, South Africa
-
Sichel H (1971) On a family of discrete distributions particularly suited to represent long-tailed frequency data. In: Laubscher NF (ed) Third sym mathem statist, Pretoria, South Africa, p 51-97
-
(1971)
Third Sym Mathem Statist
, pp. 51-97
-
-
Sichel, H.1
-
28
-
-
35248815015
-
Geostatistics for constrained variables: Positive data, compositions and probabilities. Applications to environmental hazard monitoring
-
PhD thesis, IMAMB-Institut de Medi Ambient. University of Girona, Spain Available online at
-
Tolosana-Delgado R (2005) Geostatistics for constrained variables: positive data, compositions and probabilities. Applications to environmental hazard monitoring. PhD thesis, IMAMB-Institut de Medi Ambient. University of Girona, Spain, p 214. Available online at http://www.tdx.cesca.es/TDX-0123106-122444/index_an.html
-
(2005)
, pp. 214
-
-
Tolosana-Delgado, R.1
-
30
-
-
0009932111
-
The multiGaussian approach and its applications to the estimation of local reserves
-
Verly G (1983) The multiGaussian approach and its applications to the estimation of local reserves. Math Geol 15(2):259-286
-
(1983)
Math Geol
, vol.15
, Issue.2
, pp. 259-286
-
-
Verly, G.1
-
31
-
-
0003185612
-
Justification of the 3 sigma rule for unimodal distributions
-
Vysochanskij DF, Petunin YI (1980) Justification of the 3 sigma rule for unimodal distributions. Theory Probab Math Stat 21:25-36
-
(1980)
Theory Probab Math Stat
, vol.21
, pp. 25-36
-
-
Vysochanskij, D.F.1
Petunin, Y.I.2
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