mobility or DoF of a statically indeterminate structure is always less than zero and also we can have negative value of mobility.
for checking this
we have to see the Gruebler's criterion , wher
D.F= 3(Movable link - 1) - 2*(number of Single D.F of kinematic pair) - ( number of two DF of kinetic pair)
therefore, according to definition of satatically indeterminate structure have zero movable link . hence D.F will be either zero or negative.
The structures which cannot be solved by the equilibrium equation are known as indeterminate structures.
they can redistribute the load and have greater moment capacity
Redundant forces are chosen so that the structure is stable and statically determinate when you remove these forces. So, if you have two degrees of indeterminancy, you will have to remove two forces, remove three for three degrees, and so forth. Redundant forces are usually found when you have reaction forces AND a displacement, as it is obvious one caused the other. So when you remove these forces, the displacements are still there, and the structure has not changed, except that it is now statically determinant, and you can use method of superposition to figure out all your unknowns :)
What are some of the constraints on social mobility in the film titanic
The mobility of electrons is always greater than holes. Only the number of electrons and holes would be same in an intrinsic semiconductor.
The structures which cannot be solved by the equilibrium equation are known as indeterminate structures.
Statically indeterminate structures allow for more efficient use of materials and can accommodate larger loads compared to statically determinate structures. They also provide more stability and allow for more creative and innovative designs in engineering and architecture.
If you can solve the beam reactions by the equations of equilibrium, then it is statically deterrminate. If not, that is, more unknown reactions than the equations of equilibrium, then it is indeterminate, and you need to know something about its deformation to solve the reactions.
they can redistribute the load and have greater moment capacity
indeterminate structure
Redundant forces are chosen so that the structure is stable and statically determinate when you remove these forces. So, if you have two degrees of indeterminancy, you will have to remove two forces, remove three for three degrees, and so forth. Redundant forces are usually found when you have reaction forces AND a displacement, as it is obvious one caused the other. So when you remove these forces, the displacements are still there, and the structure has not changed, except that it is now statically determinant, and you can use method of superposition to figure out all your unknowns :)
indeterminate structure
Clarence W. Hudson has written: 'Deflections and statically indeterminate stresses' -- subject(s): Strains and stresses
W. Fisher Cassie has written: 'Structural analysis: the solution of statically indeterminate structures' -- subject(s): Structural analysis (Engineering) 'Structure in building' -- subject(s): Building, Buildings, Structural analysis (Engineering), Theory of Structures
A statically determinate beam can have its reactions and internal forces completely determined using equilibrium equations, while a statically indeterminate beam requires additional equations beyond equilibrium to solve for all reactions and internal forces. Statically determinate beams have a fixed number of unknowns that can be solved using statics principles, whereas statically indeterminate beams have more unknowns than can be determined with statics alone.
it isn't at all!
redundant forces are the extra forces in a structure whose removal from a structure makes it statically determinate.for ex:in a structure of indeterminancy =2 ,2 forces can be removed