**Holonomic** (introduced by H. Hertz in 1894 from the Greek ὅλος meaning whole, entire and νόμ-ος meaning law) may refer to:

Read more about Holonomic: Mathematics, Robotics, Other

### Other articles related to "holonomic":

**Holonomic**Constraints -

**Holonomic**System (physics)

... In classical mechanics a system may be defined as

**holonomic**if all constraints of the system are

**holonomic**... For a constraint to be

**holonomic**it must be expressible as a function i.e ... a

**holonomic**constraint depends only on the coordinates and time ...

**Holonomic**- Other

...

**Holonomic**brain theory, developed by Karl Pribram and David Bohm, modelling cognitive function as being guided by a matrix of neurological wave interference ...

Degrees Of Freedom (mechanics) - Mobility Formula - Systems of Bodies

... A robot (or object) that has mechanisms to control all 6 physical DOF is said to be

... A robot (or object) that has mechanisms to control all 6 physical DOF is said to be

**holonomic**... An object with fewer controllable DOFs than total DOFs is said to be non-**holonomic**, and an object with more controllable DOFs than total DOFs (such as the human arm) is said to be ... it is non-**holonomic**...**Holonomic**Constraints

... In classical mechanics,

**holonomic**constraints are relations between the coordinates (and possibly time) which can be expressed in the following form, where, are the n coordinates which describe the system ... motion of a particle constrained to lie on the surface of a sphere is subject to a

**holonomic**constraint, but if the particle is able to fall off the sphere under the ... are not usually

**holonomic**...

D-module -

...

**Holonomic**Modules - Properties and Characterizations...

**Holonomic**modules have a tendency to behave like finite-dimensional vector spaces ... Also, M is**holonomic**if and only if all cohomology groups of the complex Li∗(M) are finite-dimensional K-vector spaces, where i is the closed immersion of any point of X ... For any D-module M, the dual module is defined by**Holonomic**modules can also be characterized by a homological condition M is**holonomic**if and only if D(M) is concentrated (seen as an object in the ...Related Subjects

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