25,4 mm x 57,15 mm x 15,88 mm SIGMA LJ 1 deep groove ball bearings Interchange Search | |||||||||
|---|---|---|---|---|---|---|---|---|---|
| No. | Brand | D | C | d | B | Size | Noun | Width | Weight |
| LJ 1 | SIGMA | 57,15 mm | 15,88 mm | 25,4 mm | 15,88 mm | 25.4x57.15x15.88 | - | 15,88 | - |
| LJ 1.1/2 | SIGMA | 82,55 mm | 19,05 mm | 38,1 mm | 19,05 mm | 38.1x82.55x19.05 | - | 19,05 | - |
| LJ 1.1/4 | SIGMA | 69,85 mm | 17,46 mm | 31.75 mm | 17,46 mm | 31.75x69.85x17.46 | - | 17,46 | - |
| LJ 1.1/8 | SIGMA | 63,5 mm | 15,88 mm | 28,575 mm | 15,88 mm | 28.575x63.5x15.88 | - | 15,88 | - |
| LJ 1.3/4 | SIGMA | 95,25 mm | 20,64 mm | 44,45 mm | 20,64 mm | 44.45x95.25x20.64 | - | 20,64 | - |
| LJ 1.3/8 | SIGMA | 76,2 mm | 17,46 mm | 34,925 mm | 17,46 mm | 34.925x76.2x17.46 | - | 17,46 | - |
| LJ 1.5/8 | SIGMA | 88,9 mm | 19,05 mm | 41,275 mm | 19,05 mm | 41.275x88.9x19.05 | - | 19,05 | - |
| LJ 1.7/8 | SIGMA | 101,6 mm | 20,64 mm | 47,625 mm | 20,64 mm | 47.625x101.6x20.64 | - | 20,64 | - |
| LJ 1/2 | SIGMA | 33,338 mm | 9,53 mm | 12,7 mm | 9,53 mm | 12.7x33.338x9.53 | - | 9,53 | - |
| LJ 1 1/2 C4 | RHP BEARING | 3.25 Inch | 82.55 Millimeter | - | 1.5 Inch | 38.1 Millimeter | - | - | Bearing | - | 0.455 |
| LJ 1-1/2 2RS | RHP Bearings (NSK) | 3.2500 in | - | 1.5000 in | 0.7500 in | - | - | - | - |
| 30 mm x 62 mm x 16 mm Fersa 6206 deep groove ball bearings | Category:Bearings; Inventory:0.0; Manufacturer Name:CONSOLIDATED BEARING; Minimum Buy Quantity:N/A; Weight:0.85; Product Group:B00308; |
| 30 mm x 72 mm x 27 mm Fersa 62306-2RS deep groove ball bearings | Category:Bearings; Inventory:0.0; Manufacturer Name:CONSOLIDATED BEARING; Minimum Buy Quantity:N/A; Weight:0.85; Product Group:B00308; |
| 45 mm x 120 mm x 29 mm Fersa 6409 deep groove ball bearings | Category:Bearings; Inventory:0.0; Manufacturer Name:CONSOLIDATED BEARING; Minimum Buy Quantity:N/A; Weight:0.85; Product Group:B00308; |
| 10 mm x 30 mm x 9 mm Fersa 6200-2RS deep groove ball bearings | Category:Bearings; Inventory:0.0; Manufacturer Name:CONSOLIDATED BEARING; Minimum Buy Quantity:N/A; Weight:0.85; Product Group:B00308; |
| 25 mm x 72 mm x 19 mm Fersa 6306/25-2RS deep groove ball bearings | Category:Bearings; Inventory:0.0; Manufacturer Name:CONSOLIDATED BEARING; Minimum Buy Quantity:N/A; Weight:0.85; Product Group:B00308; |
| 8 mm x 24 mm x 8 mm Fersa 628 deep groove ball bearings | Category:Bearings; Inventory:0.0; Manufacturer Name:CONSOLIDATED BEARING; Minimum Buy Quantity:N/A; Weight:0.85; Product Group:B00308; |
| 17 mm x 52 mm x 16 mm Fersa 6304/17B16 deep groove ball bearings | Category:Bearings; Inventory:0.0; Manufacturer Name:CONSOLIDATED BEARING; Minimum Buy Quantity:N/A; Weight:0.85; Product Group:B00308; |
| 170 mm x 215 mm x 22 mm SIGMA 61834M deep groove ball bearings | Category:Bearings; Inventory:0.0; Manufacturer Name:CONSOLIDATED BEARING; Minimum Buy Quantity:N/A; Weight:0.85; Product Group:B00308; |
25,4 mm x 57,15 mm x 15,88 mm SIGMA LJ 1 deep groove ball bearings Video
Lennard-Jones potential - Wikipedia
The Lennard-Jones potential is a mathematically simple model that approximates the interaction between a pair of neutral atoms or molecules. A form of this interatomic potential was first proposed in 1924 by John Lennard-Jones. The most common expressions of the L-J potential are ... i.e., at rc = 2.5σ, the Lennard-Jones potential VLJ is about 1/60 of its minimum
LJ Class Reference
LJ.png. schema. Produces a Lennard Jones potentinal with given paramaters ... AddCircuit(type='LJ', name='lj',epsilon=3.9487, sigma=1 , pushed=True)
pair_style lj/cut command — LAMMPS documentation
pair_style lj/cut 2.5 pair_coeff * * 1 1 pair_coeff 1 1 1 1.1 2.8 pair_style ... For atom type pairs I,J and I != J, the epsilon and sigma coefficients and cutoff distance
Re: [lammps-users] Epsilon and sigma LJ parameters in CHARMM param
Oct 2, 2009 - One thing I have noticed was in the CHARMM parameter file the > Lennard-Jones equation, for which non-bonded parameters are listed, is >
How do I determine the Lennard-Jones epsilon for a model in
Now, a non-trivial problem occurs, when simulating, say a cube of LJ particles (which in our case are ... The formula for that is t* = t (epsilon / m / sigma^2)^1/2
Confusing LJ units in LAMMPS? - ResearchGate
I started with LAMMPS's example script which uses LJ units. But, I'm ... Popular Answers (1). 3rd Mar ... The formula for that is t* = t (epsilon / m / sigma^2)^1/2