HyperWorks Solvers

NOLIN3

NOLIN3

Previous topic Next topic Expand/collapse all hidden text  

NOLIN3

Previous topic Next topic JavaScript is required for expanding text JavaScript is required for the print function  

Bulk Data Entry

NOLIN1 – Nonlinear Transient Load as a Positive Variable Raised to a Power

Description

Defines nonlinear transient forcing functions of the form

nolin3_1

where, Xj(t) may be a displacement or a velocity at point GJ in the direction of CJ.

Format

(1)

(2)

(3)

(4)

(5)

(6)

(7)

(8)

(9)

(10)

NOLIN3

SID

GI

CI

S

GJ

CJ

A

 

 

hmtoggle_plus1Example

(1)

(2)

(3)

(4)

(5)

(6)

(7)

(8)

(9)

(10)

NOLIN3

4

102

 

-6.1

2

15

-3.5

 

 

Field

Contents

SID

Nonlinear load set identification number.

No default (Integer > 0)

GI

Grid or scalar point identification number at which nonlinear load is to be applied.

No default (Integer > 0)

CI

Component number for GI.

No default (1 < Integer < 6; blank or 0, if GI is a scalar point)

S

Scale factor.

No default (Real)

GJ

Grid or scalar point identification number.

No default (Integer > 0)

CJ

Component number for GJ, GK according to the following table:

Type

Displacement

Velocity

Grid

1 < Integer < 6

11 < Integer < 16

Scalar

Blank or 0

Integer = 10

A

Exponent of the forcing function.

No default (Real)

Comments

1.Nonlinear loads must be selected by the Subcase Information data selector NONLINEAR.
2.Nonlinear loads may not be referenced on a DLOAD entry.
3.All degrees-of-freedom referenced on NOLIN3 entries must be members of the solution set.
4.Nonlinear loads may be a function of displacement nolin3_2 or velocity nolin3_3. Velocities are denoted by components ten greater than the actual component number; that is the component 11 indicates velocity in the 1 component direction. The velocity is determined by:

nolin1_5

where, nolin1_6 is the time step interval and nolin1_7 is the displacement of GJ-CJ for the previous time step.

5.Use a NOLIN4 entry for the negative range of Xj(t) .
6.The time step algorithm in transient solution sequences may loose unconditional stability when this load entry is used. In most practical cases, the time step size chosen to reach a certain accuracy is below the stability limit. It is recommended to decrease the time step if results diverge.

See Also:

Bulk Data Section

Guidelines for Bulk Data Entries

Bulk Data Entries by Function

The Input File