Бухтеев, А. М. Наблюдения приливов на Мурмане и обработка этих наблюдений / А. Бухтеев. – Санкт-Петербург : Типография Морского Министерства, в Главном Адмиралтействе, 1910. – 49, 43 с., 14 л. табл., 11 с. табл. - Часть текста англ.
10 VALUES OF Vo-j-u AND OF 1/f FOR Екатерин. Гавань, Iat. 69°12', long. 33°28' (— 2 h,23) 0 st от Гринвича. AT THE EPOCH Oh 6 1юля n. c. 1906 г. Average long, moon’s node for period under reduction (Tables xiv, xv). 5 Янв. 1907 г. N = 123°5 N.B. The Tables referred to are those in the Appendix to Baird’s Manual of Tidal Observation (Taylor & Francis, 18S6). (Take P from last column) (Table xvm) (Tables xx, xxi) 1 = 21?0 v = 4-12?i —+ 8?0 0 1 = 2 m " ~ + 11°1 + 15^4 (Table xix) log 1/f for M2, N, v, MS, 2SM, MSf = 0,9794 1,9910 1/f for M3.................................(X 3/2) 1,9865 M4, p............................(X 2 ) I , 9820 Щ .................................(X 3) 1,9730 Mm.......................................... 1,9698 Mf.-......................................... 0,0894 O, Q = 1,0969 0,0402 J = 1,0782 0,0327 K, = 1,0573 0,0242 K2 = 1,1631 0,0656 Sid. time at 0h. h m s G.M.T. (Naut.AJ.) = (in decimals) = V2 of sid time = sum li = (for long.) fill = — h„ = hn— v = 103°5 12,0 S all zero — h0= —103°5 + 7a* = ?0,0 346,5 ■G'o— Pi) — 177?8 R (he — P.) = 182?2 + tc = 180,0 M (h 0 — v) = —(s0— ?) = § M, = ( X 2) Mo= (X 3) M3= ( X 4) M4= ( X 6) M6= § M1= (see above) Q= — Va* = _ for M, = 322,1 K, — 2ч" = 2,2 207°0 - 15,4 191,6 (Take P from next column) 91°5 —271,5 180,0 0,0 180,0 0,0 0,0 180,0 232,1 270,0 Average long, moon's perigee for L and M, (round numbers) (from below) p0= 239?2 mo. in 185'1 = 20,6 cos 2P = —0,736 5 + 3 cos 2P = +2,792 Va+Va-oos 2P = +1,396 log = 0,1449 log V(5/2+ 3/2 cos 2P) = 0,0724 colog (ditto) = 1,9276 log 1/f for 0 = 0,0402 log 1/f for M, = 1,9678 Moon’s mean long. ) с (Naut Al.) j — (for long) Ss = — s0= 282°6 - 6 = - 1 1 ,1 II JU 1 о CQ 271,5 2 (s0- ?) = 183,0 K, 1,„= 103°5 -Г - v ' = — 8,0 — ‘/a* = 270,0 5,5 N for M2 = 0°0 — (S o — Po) = •- 43,4 316,6 I/ for M2= 0?0 ~b(so—Po) — 43,4 + 7C= 180,0 (see above) —В = - 6,9 216,5 P + | = 259,8 — ? = —11,1 P = 248,7 cot Va1 = + 5,395 cot2 '/2I = 4-29,106 >/6cot- V2I = + 4,851 —cos 2 P = 4 0J36 Vfi cot2 Va I — cos 2P = + 5,587 ( — ) log (ditto) = 0,7472 ( —) colog (ditto) = 1,2528 ( — )lo g sin 2 P = 1,8305 log fan В = 1,0833 (for L) В = 6°9 (1st or 4th quadrant) long, moon’s perigee] Jan. 0 (Table m, [: on Hansen) J increase to epoch: constant: Po: S0 : So—Po : •14 239°2 282,6 43,4 VALUES OF Vo + u. for M2= 0°0 + (So—Po) = 43,4 + 2 h 0= 207,0 —2s0= —205,2 + (So—Po) — /a' 45,2 О h0— v = 91°5 —2(su—£ )= —183,0 + Va" = 90>0 as for M, = 358,5 as for—M2= Q for 0 = —(s0—Po) = 358°5 - 43,4 ( —)logtanP = 0,4091 log 75= 1,6990 ( — )logtanQ = 0,1081 (for M,) Q= 232° 1 (same quadrant as P) Hourly increase of h, s, p if) = 0 '0 4 1 a = 0-549 o) = 0-005 Corrections foi longitude — for E., + for W. Sh = — Ss = — 8ы= — long sun’s perigee (Table ivi) Pl = 281°3 hn= 103,5 h0— p, = 182,2 N.B. The calculation of P and Q (used in reduction of L, M,) is made on the assumption that the year of observation is complete. 91°5 43,4 V2* = 270,0 44,9 0°0 2SA1 0?0 315,1 MS as for М., = 0°0 Sa 1,0= 103°5 Ssa 2h„ = 207°0 M ia So— Po = 43°4 M f 2 ( 8 „ - i ) = 183°0 Msf as for 2SM = Оо ~ О log £ for M2 = 1,9910 log ‘/в cot2‘/2I = 0,6858 log cos B, = 1,9968 log'('/flcot2V2I—cos2P)= 1,2528 log 4 for L = 1,9264
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