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n = | c (/); J (/) | |
³ | n 2 2- -; n 1 1- - | |
= n 21 | a ; ; n 21 ; α - | |
= n 21 | ||
l = | J (/); ν () | |
= | (); W (); t () | |
I = | (); (); W () | |
= | W (); (); S (2); | |
= cos a | r (); I (); a | |
Δ = n1 1 n2 2 | n1, n2 - ; 1, 2 , 1- 2- () | |
Δ = kl | k = 0,1,2, ; l (); D () | |
Δ = (2 k +1) | ||
: | Δ = 2 d + Δ = 2 d | D (); d (); n ; ; l () |
( -) : | r = | r (); k = 1,2, ; R (); l () |
( -) : | r = | |
- | d sinφ = kl, | k= 0,1,2, ; d (); φ a (); N |
d = | ||
sinφ = (2 k + 1) sinφ = 2 k | a (); φ ; k , ; (2 k + 1), 2 k | |
- | 2 dsinQ = ml | d (); Q ; m - |
tq = | , - - ; n1, n2 - | |
R = | R (/2); W (); S (2); | |
-- | Re =sT4 | Re (/2); s - (/(2 × 4)); - (); ( ) |
- | Re =sT4 | |
= | ; dW , - (); dW , () | |
³ ( ) | lmax = | lmax , - (); 1 ³ (× ); . (); rlma - - (/3); 2 ³ (/(3×5)) |
³ | rlma = 2T5 | |
e = hv = | e (); h (× ); v (); (/); l (); (×/); m () | |
= ; | ||
m = | ||
г | hv = A+ | A (); m (); J (/); |
ν . = ; l. = | ||
p = (1 + r) | p (); (/2); (/); r | |
Δl = l ¢-l = = (1 - cosΘ) | Δl (); l¢ (); l (); Θ ; m0 - () | |
n k= hn | h (×); n () | |
rn = n2a | rn n - (); n = 1,2,3 ; a ( = 52,9 ) | |
-г | l (); R г (-1); Z ; k , ; n , ; δ | |
U . = | (); U (); , 㳿 k - n - (); | |
- | lmin = | U - (); lmin (); h (×) |
l = | (× /); m (); J (/) | |
- | m = = | m - (); m0 (); J (/); (/); (); () |
= mc2 | ||
ʳ | = mc2 m0c2 | |
N = N0 -lt | N0 t0=0; N t; l (-1); (); t (); (); m () | |
, t | DN = N0 (1 - -lt) | |
l = | ||
t = | ||
= - = l N0 -lt | ||
= | ||
Z | Z ; ( ); ; - ( ) ; (-Z) - ; Dm (. ..); mn (. ..); m (. ..); mH (. ..) | |
Dm = ZmH +(-Z)mn m | ||
= Δm2 = 931,5 Δm | (); Dm (. ..); ; (/) | |
= | ||
= 931,5(Sm - Smj) | , - (); Sm (..); Smj (..) | |
- | δ = n(μn + μp) | e (); n - () (-3); μn (2/(×)); μp (2/(×)) |
: ; | σ = σ0 σ = σ0 | σ (×)-1; σ0 → ∞ (×)-1; k (/); D (); D () |
ln = | h (×); (/); D () |
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