====== Specific IDENT for cycle jump ======
The value of IDENT allos automatic computation of $N_j$ using a user-defined criterion. \\
The structure to define the parameters for a specific IDENT is the following:
|First line|NPAR = number of parameters for this IDENT|
|Second line|PARAM(1:NPAR) = parameters for this IDENT|
===== IDENT = 271X =====
[[laws:chab|Chaboche]] law. \\ The value of $N_j$ is defined to keep the increment of total damage below $(\Delta D)_{max}$.
===Line 1 ===

|NPAR| 4|
=== Line 2 ===
 
|PARAM(1)|$N_{AF}$|
|PARAM(2)|$N_{AF,Y}$|
|PARAM(3)|$(\Delta D)_{max}$|
|PARAM(4)|$(N_{jump})_{max}$|

===== IDENT = 272X =====
[[laws:chab|Chaboche]] law. \\ The value of $N_j$ is defined to keep the increment of total damage below $(\Delta p)_{max}$.
===Line 1 ===

|NPAR| 2|
=== Line 2 ===
 
|PARAM(1)|$(\Delta p)_{max}$|
|PARAM(2)|$(N_{jump})_{max}$|

===== IDENT = 273X =====
[[laws:chab|Chaboche]] law. \\ The value of $N_j$ is defined to keep the increment of equivalent plastic strain below $(\Delta p)_{max}$ and the increment of total damage below $(\Delta D)_{max}$.
===Line 1 ===

|NPAR| 5|
=== Line 2 ===
|PARAM(1)|$N_{AF}$|
|PARAM(2)|$N_{AF,Y}$|
|PARAM(3)|$(\Delta D)_{max}$|
|PARAM(4)|$(\Delta p)_{max}$|
|PARAM(5)|$(N_{jump})_{max}$|