Science Fantasy, My Very Own...

From the post "Drag and A Sense of Lightness",

$r_{ ec }=\cfrac { q^{ 2 } }{ 4\pi \varepsilon _{ o }m_{ e }v^{ 2 } }$

and $v^2=2c^2$,  also

$\cfrac{r_{ec}}{r_e}=1-\cfrac{A}{m_e}r_{e}$

where  $A$  is the drag factor.  Therefore,

${r_{ec}}=r_{e}-\cfrac{A}{m_e}r^2_{e}$

$\cfrac{A}{m_e}r^2_{e}-r_{e}+{r_{ec}}=0$

$r_{e}=\cfrac{1\pm \sqrt{(-1)^2-4\cfrac{A}{m_e}{r_{ec}}}}{2\cfrac{A}{m_e}}$

$r_{e}={\cfrac{m_e}{2A}}\left\{{1\pm \sqrt{1-4\cfrac{A}{m_e}{r_{ec}}}}\right\}$

From the post "Temperature, Space Density And Gravity", it was postulated that electron and proton pair are matter and antimatter pair, when a electron collide into the nucleus, total annihilation occurs and huge amount of heat is produced.

$r_{e}={\cfrac{m_e}{2A}}\left\{{1\pm \sqrt{1-4\cfrac{A}{m_e}{r_{ec}}}}\right\}<r_{n}$

where  $r_{n}$  is the radius of the atomic nucleus.

The drag factor is directly proportional to density, if space behave the same,

$A=A_o\cfrac{d_s}{d_n}$

where  $A_s$  is the drag factor of space at space density  $d_s$  and  $A_o$  is the drag factor of normal free space,  $d_n$  uncompressed.  $d_s$  decreases with increasing  $T$  and so  $A$  decreases with increasing  $T$.  From the post "kaBoom",

$d_s-d_n=B.h(lnT)$

$\cfrac{d_s}{d_n}=E.h(lnT)+1=f(lnT)$

where  $E=\cfrac{B}{d_n}$  and  $f(lnT)$  is a function in  $lnT$

then the condition for matter/antimatter annihilation is,

$\cfrac{m_e}{2A_of(lnT)}\left\{{1\pm \sqrt{1-4\cfrac{A_of(lnT)}{m_e}{r_{ec}}}}\right\}<r_{n}$

Does the L.H.S decreases monotonously with increasing  $T$?  If it does then matter/antimatter annihilation is possible by increasing the temperature of a confined heavy element whose  $r_n$  is large.