Figures & data
Fig. 1 Location and schematization of the Meuse basin upstream of Borgharen in HBV-15 with numbers referring to sub-basin names. 1: Meuse source–Meuse St Mihiel; 2: Chiers; 3: Meuse St Mihiel–Meuse Stenay; 4: Meuse Stenay–Meuse Chooz; 5: Semois; 6: Viroin; 7: Meuse Chooz–Meuse Namur; 8: Lesse; 9: Sambre; 10: Ourthe; 11: Amblève; 12: Vesdre; 13: Mehaigne; 14: Meuse Namur–Meuse Borgharen; 15: Jeker.
![Fig. 1 Location and schematization of the Meuse basin upstream of Borgharen in HBV-15 with numbers referring to sub-basin names. 1: Meuse source–Meuse St Mihiel; 2: Chiers; 3: Meuse St Mihiel–Meuse Stenay; 4: Meuse Stenay–Meuse Chooz; 5: Semois; 6: Viroin; 7: Meuse Chooz–Meuse Namur; 8: Lesse; 9: Sambre; 10: Ourthe; 11: Amblève; 12: Vesdre; 13: Mehaigne; 14: Meuse Namur–Meuse Borgharen; 15: Jeker.](/cms/asset/fa4a65d8-f995-443c-b99e-0dba01dfa9f1/thsj_a_505892_o_f0001g.gif)
Table 1 Characteristics of nine sub-basins
Table 2 Model parameters and their minimum and maximum values used in the Monte Carlo simulation
Fig. 2 Combined rank measure as a function of scaled parameter value for: (a) identifiable parameter and (b) non-identifiable parameter. The points within the squares are used in the calculation of the identifiability of a parameter.
![Fig. 2 Combined rank measure as a function of scaled parameter value for: (a) identifiable parameter and (b) non-identifiable parameter. The points within the squares are used in the calculation of the identifiability of a parameter.](/cms/asset/e067a59f-cc91-45ec-814f-f2b685819c3c/thsj_a_505892_o_f0002g.gif)
Table 3 Single-objective function values from calibration for maximum value of combined rank measure (comb.) and for maximum value of each single-objective function (optimum) and maximum value of combined rank measure (R*) for nine sub-basins
Fig. 3 Contribution of calibration parameters to total identifiability for balance between calibration objectives with maximum total parameter identifiability for nine sub-basins. Dotted lines indicate total parameter identifiability for λRVE = λNS =λRMERV = λRMAEL = 0.
![Fig. 3 Contribution of calibration parameters to total identifiability for balance between calibration objectives with maximum total parameter identifiability for nine sub-basins. Dotted lines indicate total parameter identifiability for λRVE = λNS =λRMERV = λRMAEL = 0.](/cms/asset/e03f9464-cb37-43fc-ad52-a495f584b78a/thsj_a_505892_o_f0003g.gif)
Fig. 4 Balance between four objectives expressed as scaled rank number for maximum identifiability of each of three parameters for nine sub-basins.
![Fig. 4 Balance between four objectives expressed as scaled rank number for maximum identifiability of each of three parameters for nine sub-basins.](/cms/asset/0a50c1db-88b1-4a56-8fd4-4f2df7eb1086/thsj_a_505892_o_f0004g.gif)
Fig. 5 Total parameter identifiability (PI) as a function of balance between four objectives expressed as constants added to scaled rank numbers (λRVE, λNS, λRMERV, λRMAEL) for the Amblève sub-basin.
![Fig. 5 Total parameter identifiability (PI) as a function of balance between four objectives expressed as constants added to scaled rank numbers (λRVE, λNS, λRMERV, λRMAEL) for the Amblève sub-basin.](/cms/asset/172f0825-a236-4138-a1ab-70f96a767990/thsj_a_505892_o_f0005g.gif)
Table 4 Single-objective function values for calibration for maximum value of combined rank measure (cal.) and validation (val.) and related ME value (for equal importance of the SOFs) and maximum ME value (varying the importance of SOFs) for nine sub-basins
Fig. 6 Model validation (ME) as a function of balance between four objectives expressed as constants added to scaled rank numbers (λRVE, λNS, λRMERV, λRMAEL) for the Amblève sub-basin.
![Fig. 6 Model validation (ME) as a function of balance between four objectives expressed as constants added to scaled rank numbers (λRVE, λNS, λRMERV, λRMAEL) for the Amblève sub-basin.](/cms/asset/0d455a7e-c3cb-4c51-a379-dc4bf0561528/thsj_a_505892_o_f0006g.gif)