“…According to values of HI, three types of basins can be discriminated (Dehbozorgi et al, ; Pérez‐Peña, Azañón, & Azor, ; Ritter, Kochel, & Miller, ): HI > 0.6 for young basins characterised by most of topography higher to the mean; 0.3 < HI < 0.6 for mature basins related to extensive, long‐term erosion and dissected drainage basins, and HI < 0.3 for old basins corresponding to peneplains; - to constrain the tilting of the basin over a relatively large area, we used: (a) the asymmetry factor A F = (Hare & Gardner, ; Keller & Pinter, ; Pérez‐Peña et al, ); (b) the transverse topography symmetry factor TTSF = Da/Dd, very efficient to evaluate if the tilting is related to by tectonic activities (Alipoor, Poorkermani, Zare, & El Hamdouni, ; Cox, ; Eynoddin, Solgi, Pourkermani, Matkan, & Arian, );
- the uplift under homogeneous lithological and climate (Wobus et al, ) was evaluated thanks to the normalised steepness index (Ksn) with Ksn = K s * A cent (Θref‐Θ) and A cent = 10 (logAmax + logAmin)/2 . We used a constant concavity (Ɵ ref = 0.45) as proposed in recent studies (Andreani & Gloaguen, ; Azañón et al, ; Gaidzik & Ramirez‐Herrera, );
- the drainage density Dd (Km/Km 2 ) = ΣLu/A (Horton, ) that depends of the geology (lithology and tectonics) determined in the objective to reveal uplifting areas;
- the watershed slope S = H /Lb (Pareta & Pareta, ) and the deviation Dv (m) of Mvondo Owono et al () that aims to compare different river profiles and to reveal their control by lithological variations or base‐level changes (Ambili & Narayana, ; Nsangou et al, );
- the concavity index IC = 2A/H of river profiles calculated in order to compare quantitatively longitudinal profile forms in different rock types and sub‐basins that are undergoing differential erosion, where river tectonically active shows higher concavity indices whilst equilibrated river profiles show lower concavity index (Ambili & Narayana, ; Bull, ).
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