Einstein's Incomplete derivation of ∆L=∆mc2 or ∆E=∆mc2, Its Critical Analysis, and Applications of Generalized Form ∆E=Ac2∆m
| Scientific Paper | |
|---|---|
| Title | Einstein\'s Incomplete derivation of ∆L=∆mc2 or ∆E=∆mc2, Its Critical Analysis, and Applications of Generalized Form ∆E=Ac2∆m |
| Read in full | Link to paper |
| Author(s) | Ajay Sharma |
| Keywords | {{{keywords}}} |
| Published | 2010 |
| Journal | None |
| No. of pages | 51 |
Read the full paper here
Abstract
Einstein?s Sep. 1905 paper in which ∆L=∆mc2 (light energy?mass equation) is derived, is not completely studied; and is only valid under HANDPICKED or SUPER -SPECIAL CONDITIONS. Here the origin of ∆E=∆mc2 is completely speculative in nature without mathematical derivation. This derivation (under general conditions) contradicts the LAW OF CONSERVATION OF MATTER. In simple words it implies that when candle burns its mass must increase. Apparently Einstein may had been aware of limitations and complexities of his derivation; hence he only took SUPER SPECIAL VALUES OF PARAMETERS. Thus Einstein derived ∆L=∆mc2 and speculated from it ∆E=∆mc2. The same derivation also gives L=∆mc2 or L=A∆mc2, where A is coefficient of proportionality. Thus Generalized Mass Energy inter conversion equation is derived in other way as ∆E=Ac2∆m , where A is coefficient of proportionality. There are numerous values of constants of proportionality in the existing physics. Then applications of ∆E=Ac2∆m are given to justify its validity.
