Category:Mechanics
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This category contains results about Mechanics.
Definitions specific to this category can be found in Definitions/Mechanics.
Mechanics is the branch of applied mathematics concerned with the motion of and forces on bodies.
Subcategories
This category has the following 60 subcategories, out of 60 total.
A
- Analytical Mechanics (empty)
- Angular Acceleration (empty)
B
C
- Coefficient of Restitution (empty)
- Compound Pendulums (empty)
- Coriolis Acceleration (empty)
D
- Damped Harmonic Motion (empty)
E
- Effective Force (empty)
- Effort (empty)
- Euler-Lagrange Equation (empty)
F
- Foucault's Pendulum (4 P)
G
- Generalized Coordinates (empty)
- Geometrical Mechanics (empty)
- Gyroscopic Inertia (1 P)
H
I
- Internal Forces (empty)
K
L
- Linear Momentum (empty)
M
N
O
P
- Power (Physics) (empty)
- Precession (1 P)
Q
R
- Relativistic Mechanics (empty)
- Right-Hand Rule (empty)
S
- Simple Harmonic Motion (4 P)
T
- Torque (empty)
W
Pages in category "Mechanics"
The following 55 pages are in this category, out of 55 total.
A
B
D
E
F
M
N
P
- Period of Oscillation of Underdamped Cart attached to Wall by Spring
- Period of Oscillation of Underdamped System is Regular
- Poisson's Differential Equation/Examples/Gravitational Force inside Mass
- Position of Cart attached to Wall by Spring
- Position of Cart attached to Wall by Spring under Damping
- Position of Cart attached to Wall by Spring under Damping/Critically Damped
- Position of Cart attached to Wall by Spring under Damping/Critically Damped/x = x0 at t = 0
- Position of Cart attached to Wall by Spring under Damping/Overdamped
- Position of Cart attached to Wall by Spring under Damping/Overdamped/x = x0 at t = 0
- Position of Cart attached to Wall by Spring under Damping/Preliminary
- Position of Cart attached to Wall by Spring under Damping/Underdamped
- Position of Cart attached to Wall by Spring under Damping/Underdamped/x = x0 at t = 0
- Position of Cart attached to Wall by Spring/x = x0 at t = 0
- Position of Underdamped Cart attached to Wall by Spring under Forced Vibration
- Potential Energy of Position
- Principle of Conservation of Energy/Historical Note
- Principle of Lever
- Principle of Stationary Action