Dubna1mHBC hep13
Ožiarenie 1m HBC zväzkami jadier 3He pri hybnosti zväzku 13,5 GeV/c
DODAT POPIS STUKTURY DST PRE FULL A MINI FORMAT
Expozície číslo: 45, 48 hybnosť zväzku 3He 13,5 GeV/c.Formaty DST plný (FULL) format a MINI format.
Vysvetlenie rozdielu medzi hypotezou a kanalom reakcie
Hypoteza pod danym cislom, ako je uvedena v zozname, moze zahrnut — v dosledku zakona zachovania elektrickeho naboja a baryonoveho cisla — niekolko kanalov reakcie :
- kanal bez neutralnej castice (4C-, 3C-, 2C-fit)
- kanal s 1 (jednou) neutralnou casticou (1C-fit)
- kanal s 2 (dvoma) a viac neutralnymi casticami (0C-fit tiez nazyvany ako NOFIT).
Plný format (FULL) binárny file
File | Počet prípadov | Expozícia |
---|---|---|
he3all.dvo | 14067 | 45, 48 |
he3.dvo | 23214 | 45, 48 |
Total | 37281 | all |
Štruktúra zápisu
- Nbytes, Nwords, b[0], b[1], …, b[Nwords-1], Nbytes,
kde
- Nbytes je štvorbyteový integer a Nbytes = 4 * (Nwords + 1) dlžka zápisu v štvorbyteových slovách, samotné slová Nbytes sa do dl´žky nezapočítavajú,
- Nwords je štvorbyteový integer a vyjadruje dlžku poľa
- b[0], b[1], … b[Nwords-1], samotné slovo Nwords sa do dl´žky nezapočítavá,
- b[0], b[1], … b[Nwords-1] sú štvorbyteový
integer alebofloat,
** b[0], b[1] sú integer (pre lab Dubna, ostatné float)
** b[2], … b[Nwords-1] sú float
Čítanie: read Nbytes, Nwords ; read b[0], b[1], …, b[Nwords-1] ; read Nbytes
Podrobný popis štruktúry neskoršie.
Dĺžka hlavičky = 28; [0], …, [27].
Začiatok oblasti dráh = pri [29], length = 20/track, počet dráh = (SCANTOP/100 + 2), posledne slovo je dlzka drahy.
Výsledky
Bin low edge | Bin upper edge | Bin content | Comment |
---|---|---|---|
-0.14 | 0 | 10462.5 | π- |
0 | 0.134 | 18 | ? |
0.134 | 0.139 | 2341 | π0 |
0.139 | 0.145 | 28479.5 | π+ |
0.145 | 0.938 | 2 | ? |
0.938 | 0.939 | 70253 | p |
0.939 | 1.87563 | 6743 | n |
1.87563 | 2.8083 | 14231.5 | d |
2.8083 | 2.8087 | 41381 | 3He (beam+sec) |
2.8087 | 3.72741 | 749.5 | t |
3.72741 | 3.8 | 190 | 4He ?? |
Vylepšenia (voči 4Hep 8.6 GeV/c):
- Hmotnosť pi- mezónu je ZÁPORNÁ
- NOFIT ND je nulový
- NOFIT prob je nenulová iba pre LAB=2
- LAB = 1, 2, 3, 4, 5, 6
- vertex VX, VY, VZ OK
- prve dve slova su realne (float) obsahuju ROLL*10+meas/order, FRAME*10+order/meas, neviem si zistit kde je meas a kde order
Niektoré anomálie:
- Oblasť dráh obsahuje 20 slov/dráhu, posledné slovo je dĺžka dráhy (u primárky sa dobre identifikuje je záporné a má niekoľko desiatok cm). Slovo 19 a 20 asi budu DELTA SQ. FROM BEAM, DELTA SQ. FROM TARGET.
- Ak sú dve hypotézy, tak aj medzi nimi idú nuly. Za poslednou hypo tento chvost neide. Vzdialenosť medzi oblastmi dráh (ak sú 2 hypo) je nasledovna:
// ? ? 2pr 3pr 4pr 5pr 6pr 7pr
int DELTA[] = { 0, 0, 100, 120, 160, 210, 270, 360};
- POUŽíVAŤ iba váhu prípadu [9] a počet hypo [8], kde striktne plati [9] = 1/[8], vahy u hypotez [18] a [27] su nepochopitelne
- FITNOFIT flag je OK, na testovanie POUŽíVAŤ výhradne FITNOFIT flag
- NOFIT cisla hypo > 100.5 (malo by byt zaporne)
- Prekrytie filmov
Exp 45 cisla filmov FULL DST
1 2 3 4 5 6 7 8 9 10 11 12 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 36 37 38 44 45 46 47 48 49 51 52 53 54 55 56 57 59 60 61 62 63 64 65 66 67 68 69 70 71 72 73 74 75 76 77 78 79 80 81
Exp 48 cisla filmov FULL DST
31 32 33 34 35 37 38
187 188
308
355 357 358 359 360
361 362 363 364 365 366 367 368 369 370
371 372 373 374 375 376 377 379
383 385 386 387 388 389 390
391 393 394 395 396 397 398 399 400
401 402 403 404 405 406 407
411 412 414 415 417 418 420
422 423 424 425 426 427 428 429 430
Prekrytie : rolls 37, 38 su pritomne v oboch 3Hep expoziciach 45 a 48 . Co s nimi ? Eventy z preryvajucich sa filmov 37 a 38 ponechame pretoze:
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boli spracovane v roznych laboratoriach a hlavne kontrola dubletov podla VX, VY, VZ ukazuje, ze ide o rozne eventy. (/var/home/jurban/tanulas_root/ReadDST/HE3P/FULL/compare3738.C , E45R37_38.dvo E48R37_38.dvo )
Filmy 36, 37, 38 3Hep exp 45 a dp exp 59 sa prekryvaju. Grind checking tychto expozicii uz 12.10.1982 bol rozbehnuty, Pokyny od G.D. Pestovej. Exp 59 bola robena 1985. july 15 - 23, takze filmy sa nijak premiesat nemohli okrem toho 3He a d beam sa vizualne krasne da odlisit .Nechapem ako vznikol problem, ale mozem zalezitost povazovat za bezpredmetnu.
Redukovaný format (MINI, MIKRO) binárny file
File | Number of events | Exposition |
---|---|---|
he2prong.dvo | 4085 | 45, 48 |
he3prong.dvo | 23213 | 45, 48 |
he4prong.dvo | 215 | 45, 48 |
he5prong.dvo | 9275 | 45, 48 |
he6prong.dvo | 3 | 45, 48 |
he7prong.dvo | 492 | 45, 48 |
Total | 37283 | all |
Štruktúra zápisu
- Nbytes, Nwords, b[0], b[1], …, b[Nwords-1], Nbytes,
kde
- Nbytes je štvorbyteový integer a Nbytes = 4 * (Nwords + 1) dlžka zápisu v štvorbyteových slovách, samotné slová Nbytes sa do dl´žky nezapočítavajú,
- Nwords je štvorbyteový integer a vyjadruje dlžku poľa, b[0], b[1], … b[Nwords-1], samotné slovo Nwords sa do dl´žky nezapočítavá,
- b[0], b[1] sú integer (pre lab Dubna, pre ostatne float )
- b[2], … b[Nwords-1] sú float
Čítanie: read Nbytes, Nwords ; read b[0], b[1], …, b[Nwords-1] ; read Nbytes
Podrobný popis štruktúry neskoršie. Začiatok oblasti dráh = @ 5, length = 6/track, scanning topology nie je na DST, počet dráh sa dá určiť takto: (Nwords – dĺžkahlavičky)/length/počethypotéz.
Výsledky
Vylepsenia
- [math]\displaystyle{ \pi^- }[/math] mass < 0, OK
- NOFIT hyp number < -100.5, OK
- beam PY=0, PZ=0, OK
Bin low edge | Bin upper edge | Bin content | Comment |
---|---|---|---|
-0.14 | 0 | 10466 | π- |
0 | 0.134 | 0 | ? |
0.134 | 0.139 | 2384 | π0 |
0.139 | 0.145 | 28489.5 | π+ |
0.145 | 0.938 | 0 | ? |
0.938 | 0.939 | 70266 | p |
0.939 | 1.87563 | 7062 | n |
1.87563 | 2.8083 | 14231 | d |
2.8083 | 2.8087 | 4113 | 3He (sec only) |
2.8087 | 3.72741 | 750 | t |
3.72741 | 3.8 | 190 | 4He ?? |
Grind checking kriteria [math]\displaystyle{ ^{3}Hep }[/math] pri 13.5 GeV/c
- Pravdepodobnost P:
- 1C fit hypotez P > 0.05
- 2C fit hypotez P > 0.02
- 3C fit hypotez P > 0.005
- 4C fit hypotez P > 0.001
- Moduly laboratornych hybnosti p sekundarnych castic v 1C fit hypotezach:
- [math]\displaystyle{ nabite \hspace{0.2cm} \pi \hspace{0.2cm} mezony \hspace{0.2cm} p_{\pi} \lt 3.0 GeV/c }[/math]
- [math]\displaystyle{ proton, neutron \hspace{0.2cm} p_{p,n} \lt 8.0 GeV/c }[/math]
- [math]\displaystyle{ deuteron \hspace{0.2cm} 1.0 \lt p_{d} \lt 12.5 GeV/c }[/math]
- [math]\displaystyle{ triton \hspace{0.2cm} p_{t} \gt 11.0 GeV/c }[/math]
- [math]\displaystyle{ ^{3}He \hspace{0.2cm} p_{^{3}He} \gt 11.0 GeV/c }[/math]
- Kvadrat chybajucej hmotnosti pre 1C fit hypotez [math]\displaystyle{ MM^{2} }[/math]:
- s [math]\displaystyle{ \pi^{0} mezonom -0.2 \lt MM^{2}_{\pi^{0}} \lt 0.16 GeV^{2} }[/math]
- s [math]\displaystyle{ neutronom \hspace{0.2cm} 0.4 \lt MM^{2}_{n} \lt 1.2 GeV^{2} }[/math]
- Pre FULL DST mozno pouzit vsetky 3 kriteria, ktore pre bezne analyzy stacia.
- MINI DST umoznuje pouzit kriterium 2. Chybajuca hmotnost sa da dopocitat.
- Poznamka: V kriteriach od GD Pestovej obmedzenia na chybajucu hmotnost v NOFIT hypotezach nie su uvedene. Ich hranicne hodnoty su rovnake ako v pripade [math]\displaystyle{ ^{4}He }[/math] expozicii.
- Pre kanaly bez neutralnej alebo s jednou neutralnou casticou :
- Pocet nabitych sekundarnych castic * 1000 + pocet neutralnych castic *100 + poradove cislo vystupneho kanalu ako je to v popise struktury DST.
- Pre kanaly obsahujuce dve a viac neutralnych castic : –(Pocet nabitych sekundarnych castic * 1000 + pocet neutralnych castic *100 + poradove cislo vystupneho kanalu), ako je to v popise struktury DST.Pre tieto kanaly neutralny system oznacujeme [math]\displaystyle{ X^{0} }[/math] a podla zakona zachovania baryonoveho cisla a energie reakcie moze obsahovat bud :
- dva a viac [math]\displaystyle{ \pi^{0} }[/math] alebo
- neutron a niekolko [math]\displaystyle{ \pi^{0} }[/math] alebo
- dva neutrony alebo
- dva neutrony a niekolko [math]\displaystyle{ \pi^{0} }[/math] alebo
- tri neutrony alebo
- tri neutrony a niekolko [math]\displaystyle{ \pi^{0} }[/math].
Tabulka kanalov reakcie
No neutral | One neutral | Two or more neutrals | ||||
Kanal reakcie | Kod | Kanal reakcie | Kod | Kanal reakcie | [math]\displaystyle{ X^0 }[/math] | Kod |
[math]\displaystyle{ ^3Hep \rightarrow {^3He}p }[/math] | 2001 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}p\pi^{0} }[/math] | 2101 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}pX^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] | -2101 |
[math]\displaystyle{ ^3Hep \rightarrow {^4He}\pi^+ }[/math] | 2002 | [math]\displaystyle{ ^3Hep \rightarrow {^4He}\pi^+\pi^0 }[/math] | 2102 | [math]\displaystyle{ ^3Hep \rightarrow {^4He}\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] | -2102 |
[math]\displaystyle{ ^3Hep \rightarrow {^3He}\pi^+n }[/math] | 2103 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] | -2103 | ||
[math]\displaystyle{ ^3Hep \rightarrow dpp }[/math] | 3001 | [math]\displaystyle{ ^3Hep \rightarrow dpp\pi^{0} }[/math] | 3101 | [math]\displaystyle{ ^3Hep \rightarrow dppX^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] | -3101 |
[math]\displaystyle{ ^3Hep \rightarrow tp\pi^+ }[/math] | 3002 | [math]\displaystyle{ ^3Hep \rightarrow tp\pi^+\pi^{0} }[/math] | 3102 | [math]\displaystyle{ ^3Hep \rightarrow tp\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] | -3102 |
[math]\displaystyle{ ^3Hep \rightarrow dd\pi^+ }[/math] | 3003 | [math]\displaystyle{ ^3Hep \rightarrow dd\pi^+\pi^{0} }[/math] | 3103 | [math]\displaystyle{ ^3Hep \rightarrow dd\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] | -3103 |
[math]\displaystyle{ ^3Hep \rightarrow pppn }[/math] | 3104 | [math]\displaystyle{ ^3Hep \rightarrow pppX^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] | -3104 | ||
[math]\displaystyle{ ^3Hep \rightarrow dp\pi^+n }[/math] | 3105 | [math]\displaystyle{ ^3Hep \rightarrow dp\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] | -3105 | ||
[math]\displaystyle{ ^3Hep \rightarrow t\pi^+\pi^+n }[/math] | 3106 | [math]\displaystyle{ ^3Hep \rightarrow t\pi^+\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] | -3106 | ||
[math]\displaystyle{ ^3Hep \rightarrow pp\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=2n+k\pi^0, k\ge0 }[/math] | -3107 | ||||
[math]\displaystyle{ ^3Hep \rightarrow d\pi^+\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=2n+k\pi^0, k\ge0 }[/math] | -3108 | ||||
[math]\displaystyle{ ^3Hep \rightarrow p\pi^+\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=3n+k\pi^0, k\ge0 }[/math] | -3109 | ||||
[math]\displaystyle{ ^3Hep \rightarrow \pi^+\pi^+\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=4n+k\pi^0, k\ge0 }[/math] | -3110 | ||||
[math]\displaystyle{ ^3Hep \rightarrow {^3He}p\pi^+\pi^- }[/math] | 4001 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}p\pi^+\pi^-\pi^{0} }[/math] | 4101 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}p\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] | -4101 |
[math]\displaystyle{ ^3Hep \rightarrow {^4He}\pi^+\pi^+\pi^- }[/math] | 4002 | [math]\displaystyle{ ^3Hep \rightarrow {^4He}\pi^+\pi^+\pi^-\pi^{0} }[/math] | 4102 | [math]\displaystyle{ ^3Hep \rightarrow {^4He}\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] | -4102 |
[math]\displaystyle{ ^3Hep \rightarrow {^3He}\pi^+\pi^+\pi^-n }[/math] | 4103 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] | -4103 | ||
[math]\displaystyle{ ^3Hep \rightarrow pppp\pi^- }[/math] | 5001 | [math]\displaystyle{ ^3Hep \rightarrow pppp\pi^-\pi^{0} }[/math] | 5101 | [math]\displaystyle{ ^3Hep \rightarrow pppp\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] | -5101 |
[math]\displaystyle{ ^3Hep \rightarrow dpp\pi^+\pi^- }[/math] | 5002 | [math]\displaystyle{ ^3Hep \rightarrow dpp\pi^+\pi^-\pi^{0} }[/math] | 5102 | [math]\displaystyle{ ^3Hep \rightarrow dpp\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] | -5102 |
[math]\displaystyle{ ^3Hep \rightarrow tp\pi^+\pi^+\pi^- }[/math] | 5003 | [math]\displaystyle{ ^3Hep \rightarrow tp\pi^+\pi^+\pi^-\pi^{0} }[/math] | 5103 | [math]\displaystyle{ ^3Hep \rightarrow tp\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] | -5103 |
[math]\displaystyle{ ^3Hep \rightarrow dd\pi^+\pi^+\pi^- }[/math] | 5004 | [math]\displaystyle{ ^3Hep \rightarrow dd\pi^+\pi^+\pi^-\pi^{0} }[/math] | 5104 | [math]\displaystyle{ ^3Hep \rightarrow dd\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] | -5104 |
[math]\displaystyle{ ^3Hep \rightarrow ppp\pi^+\pi^-n }[/math] | 5105 | [math]\displaystyle{ ^3Hep \rightarrow ppp\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] | -5105 | ||
[math]\displaystyle{ ^3Hep \rightarrow dp\pi^+\pi^+\pi^-n }[/math] | 5106 | [math]\displaystyle{ ^3Hep \rightarrow dp\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] | -5106 | ||
[math]\displaystyle{ ^3Hep \rightarrow t\pi^+\pi^+\pi^+\pi^-n }[/math] | 5107 | [math]\displaystyle{ ^3Hep \rightarrow t\pi^+\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] | -5107 | ||
[math]\displaystyle{ ^3Hep \rightarrow pp\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=2n+k\pi^0, k\ge0 }[/math] | -5108 | ||||
[math]\displaystyle{ ^3Hep \rightarrow d\pi^+\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=2n+k\pi^0, k\ge0 }[/math] | -5109 | ||||
[math]\displaystyle{ ^3Hep \rightarrow p\pi^+\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=3n+k\pi^0, k\ge0 }[/math] | -5110 | ||||
[math]\displaystyle{ ^3Hep \rightarrow \pi^+\pi^+\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=4n+k\pi^0, k\ge0 }[/math] | -5111 | ||||
[math]\displaystyle{ ^3Hep \rightarrow {^3He}p\pi^+\pi^+\pi^-\pi^- }[/math] | 6001 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}p\pi^+\pi^+\pi^-\pi^-\pi^{0} }[/math] | 6101 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}p\pi^+\pi^+\pi^-\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] | -6101 |
[math]\displaystyle{ ^3Hep \rightarrow {^3He}\pi^+\pi^+\pi^+\pi^-\pi^-n }[/math] | 6102 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}\pi^+\pi^+\pi^+\pi^-\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] | -6102 | ||
[math]\displaystyle{ ^3Hep \rightarrow pppp\pi^+\pi^-\pi^- }[/math] | 7001 | [math]\displaystyle{ ^3Hep \rightarrow pppp\pi^+\pi^-\pi^-\pi^{0} }[/math] | 7101 | [math]\displaystyle{ ^3Hep \rightarrow pppp\pi^+\pi^-\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] | -7101 |
[math]\displaystyle{ ^3Hep \rightarrow dpp\pi^+\pi^+\pi^-\pi^- }[/math] | 7002 | [math]\displaystyle{ ^3Hep \rightarrow dpp\pi^+\pi^+\pi^-\pi^-\pi^{0} }[/math] | 7102 | [math]\displaystyle{ ^3Hep \rightarrow dpp\pi^+\pi^+\pi^-\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] | -7102 |
[math]\displaystyle{ ^3Hep \rightarrow tp\pi^+\pi^+\pi^+\pi^-\pi^- }[/math] | 7003 | [math]\displaystyle{ ^3Hep \rightarrow tp\pi^+\pi^+\pi^+\pi^-\pi^{0} }[/math] | 7103 | [math]\displaystyle{ ^3Hep \rightarrow tp\pi^+\pi^+\pi^+\pi^-\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] | -7103 |
[math]\displaystyle{ ^3Hep \rightarrow ppp\pi^+\pi^+\pi^-\pi^-n }[/math] | 7104 | [math]\displaystyle{ ^3Hep \rightarrow ppp\pi^+\pi^+\pi^-\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] | -7104 | ||
[math]\displaystyle{ ^3Hep \rightarrow dp\pi^+\pi^+\pi^+\pi^-\pi^-n }[/math] | 7105 | [math]\displaystyle{ ^3Hep \rightarrow dp\pi^+\pi^+\pi^+\pi^-\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] | -7105 | ||
[math]\displaystyle{ ^3Hep \rightarrow pp\pi^+\pi^+\pi^+\pi^-\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=2n+k\pi^0, k\ge0 }[/math] | -7106 |
Prechod ku kodom [math]\displaystyle{ ^{3}Hep }[/math] pri 13.5 GeV/c MINI format
NHYP | KOD | Kanal reakcie | |
1 ≤ NHYP ≤ 2 | 2001 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}p }[/math] | |
101 ≤ NHYP ≤ 102 | 2101 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}p\pi^{0} }[/math] | |
-102 ≤ NHYP ≤ -101 | -2101 | [math]\displaystyle{ ^3Hep \rightarrow {^4He}pX^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] |
5 ≤ NHYP ≤ 6 | 2002 | [math]\displaystyle{ ^3Hep \rightarrow {^4He}\pi^+ }[/math] | |
105 ≤ NHYP ≤ 106 | 2102 | [math]\displaystyle{ ^3Hep \rightarrow {^4He}\pi^+\pi^0 }[/math] | |
-106 ≤ NHYP ≤ -105 | -2102 | [math]\displaystyle{ ^{3}Hep \rightarrow {^4He}\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] |
103 ≤ NHYP ≤ 104 | 2103 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}\pi^+n }[/math] | |
-104 ≤ NHYP ≤ -103 | -2103 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] |
NHYP | KOD | Kanal reakcie | |
1 ≤ NHYP ≤ 3 | 3001 | [math]\displaystyle{ ^3Hep \rightarrow dpp }[/math] | |
101 ≤ NHYP ≤ 103 | 3101 | [math]\displaystyle{ ^3Hep \rightarrow dpp\pi^0 }[/math] | |
-103 ≤ NHYP ≤ -101 | -3101 | [math]\displaystyle{ ^3Hep \rightarrow dppX^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] |
4 ≤ NHYP ≤ 9 | 3002 | [math]\displaystyle{ ^3Hep \rightarrow tp\pi^+ }[/math] | |
104 ≤ NHYP ≤ 109 | 3102 | [math]\displaystyle{ ^3Hep \rightarrow tp\pi^+\pi^{0} }[/math] | |
-109 ≤ NHYP ≤ -104 | -3102 | [math]\displaystyle{ ^3Hep \rightarrow tp\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] |
10 ≤ NHYP ≤ 12 | 3003 | [math]\displaystyle{ ^3Hep \rightarrow dd\pi^+ }[/math] | |
110 ≤ NHYP ≤ 112 | 3103 | [math]\displaystyle{ ^3Hep \rightarrow dd\pi^+\pi^{0} }[/math] | |
-112 ≤ NHYP ≤ -110 | -3103 | [math]\displaystyle{ ^3Hep \rightarrow dd\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] |
NHYP = 113 | 3104 | [math]\displaystyle{ ^3Hep \rightarrow pppn }[/math] | |
NHYP = -113 | -3104 | [math]\displaystyle{ ^3Hep \rightarrow pppX^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] |
114 ≤ NHYP ≤ 119 | 3105 | [math]\displaystyle{ ^3Hep \rightarrow dp\pi^+n }[/math] | |
-119 ≤ NHYP ≤ -114 | -3105 | [math]\displaystyle{ ^3Hep \rightarrow dp\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] |
120 ≤ NHYP ≤ 122 | 3106 | [math]\displaystyle{ ^3Hep \rightarrow t\pi^+\pi^+n }[/math] | |
-122 ≤ NHYP ≤ -120 | -3106 | [math]\displaystyle{ ^3Hep \rightarrow t\pi^+\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] |
-125 ≤ NHYP ≤ -123 | -3107 | [math]\displaystyle{ ^3Hep \rightarrow pp\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=2n+k\pi^0, k\ge0 }[/math] |
-128 ≤ NHYP≤-126 | -3108 | [math]\displaystyle{ ^3Hep \rightarrow d\pi^+\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=2n+k\pi^0, k\ge0 }[/math] |
-129 ≤ NHYP≤-131 | -3109 | [math]\displaystyle{ ^3Hep \rightarrow p\pi^+\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=3n+k\pi^0, k\ge0 }[/math] |
NHYP = -132 | -3110 | [math]\displaystyle{ ^3Hep \rightarrow \pi^+\pi^+\pi^+X^{0} }[/math] | [math]\displaystyle{ X^0=4n+k\pi^0, k\ge1 }[/math] |
NHYP | KOD | Kanal reakcie | |
1 ≤ NHYP ≤ 6 | 4001 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}p\pi^+\pi^- }[/math] | |
101 ≤ NHYP ≤ 106 | 4101 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}p\pi^+\pi^-\pi^{0} }[/math] | |
-106 ≤ NHYP ≤ -101 | -4101 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}p\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] |
10≤ NHYP ≤ 12 | 4002 | [math]\displaystyle{ ^3Hep \rightarrow {^4He}\pi^+\pi^+\pi^- }[/math] | |
110≤ NHYP ≤ 112 | 4102 | [math]\displaystyle{ ^3Hep \rightarrow {^4He}\pi^+\pi^+\pi^-\pi^{0} }[/math] | |
-112≤ NHYP ≤ -110 | -4102 | [math]\displaystyle{ ^3Hep \rightarrow {^4He}\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] |
107≤ NHYP ≤ 109 | 4103 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}\pi^+\pi^+\pi^-n }[/math] | |
-109≤ NHYP ≤ -107 | -4103 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] |
NHYP | KOD | Kanal reakcie | |
NHYP=1 | 5001 | [math]\displaystyle{ ^3Hep \rightarrow pppp\pi^- }[/math] | |
NHYP=101 | 5101 | [math]\displaystyle{ ^3Hep \rightarrow pppp\pi^-\pi^{0} }[/math] | |
NHYP=-101 | -5101 | [math]\displaystyle{ ^3Hep \rightarrow pppp\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] |
2≤NHYYP≤13 | 5002 | [math]\displaystyle{ ^3Hep \rightarrow dpp\pi^+\pi^- }[/math] | |
102≤NHYYP≤113 | 5102 | [math]\displaystyle{ ^3Hep \rightarrow dpp\pi^+\pi^-\pi^{0} }[/math] | |
-113≤NHYYP≤-102 | -5102 | [math]\displaystyle{ ^3Hep \rightarrow dpp\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] |
14≤NHYYP≤25 | 5003 | [math]\displaystyle{ ^3Hep \rightarrow tp\pi^+\pi^+\pi^- }[/math] | |
114≤NHYYP≤125 | 5103 | [math]\displaystyle{ ^3Hep \rightarrow tp\pi^+\pi^+\pi^-\pi^{0} }[/math] | |
-125≤NHYYP≤-114 | -5103 | [math]\displaystyle{ ^3Hep \rightarrow tp\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] |
26≤NHYYP≤31 | 5004 | [math]\displaystyle{ ^3Hep \rightarrow dd\pi^+\pi^+\pi^- }[/math] | |
126≤NHYYP≤131 | 5104 | [math]\displaystyle{ ^3Hep \rightarrow dd\pi^+\pi^+\pi^-\pi^{0} }[/math] | |
-131≤NHYYP≤-126 | -5104 | [math]\displaystyle{ ^3Hep \rightarrow dd\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] |
132≤NHYYP≤135 | 5105 | [math]\displaystyle{ ^3Hep \rightarrow ppp\pi^+\pi^-n }[/math] | |
-135≤NHYYP≤-132 | -5105 | [math]\displaystyle{ ^3Hep \rightarrow ppp\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] |
136≤NHYYP≤147 | 5106 | [math]\displaystyle{ ^3Hep \rightarrow dp\pi^+\pi^+\pi^-n }[/math] | |
-147≤NHYYP≤-136 | -5106 | [math]\displaystyle{ ^3Hep \rightarrow dp\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] |
148≤NHYYP≤151 | 5107 | [math]\displaystyle{ ^3Hep \rightarrow t\pi^+\pi^+\pi^+\pi^-n }[/math] | |
-151≤NHYYP≤-148 | -5107 | [math]\displaystyle{ ^3Hep \rightarrow t\pi^+\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] |
-157≤NHYYP≤-152 | -5108 | [math]\displaystyle{ ^3Hep \rightarrow pp\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=2n+k\pi^0, k\ge0 }[/math] |
-161≤NHYYP≤-158 | -5109 | [math]\displaystyle{ ^3Hep \rightarrow d\pi^+\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=2n+k\pi^0, k\ge0 }[/math] |
-161≤NHYYP≤-158 | -5110 | [math]\displaystyle{ ^3Hep \rightarrow p\pi^+\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=3n+k\pi^0, k\ge0 }[/math] |
NHYP=-166 | -5111 | [math]\displaystyle{ ^3Hep \rightarrow \pi^+\pi^+\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=4n+k\pi^0, k\ge0 }[/math] |
NHYP | KOD | Kanal reakcie | |
1≤NHYYP≤12 | 6001 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}p\pi^+\pi^+\pi^-\pi^- }[/math] | |
101≤NHYYP≤112 | 6101 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}p\pi^+\pi^+\pi^-\pi^-\pi^{0} }[/math] | |
-112≤NHYYP≤-101 | -6101 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}p\pi^+\pi^+\pi^-\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] |
113≤NHYYP≤116 | 6102 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}\pi^+\pi^+\pi^+\pi^-\pi^-n }[/math] | |
113≤NHYYP≤116 | -6102 | [math]\displaystyle{ ^3Hep \rightarrow {^3He}\pi^+\pi^+\pi^+\pi^-\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] |
NHYP | KOD | Kanal reakcie | |
1≤NHYP≤5 | 7001 | [math]\displaystyle{ ^3Hep \rightarrow pppp\pi^+\pi^-\pi^- }[/math] | |
101≤NHYP≤105 | 7101 | [math]\displaystyle{ ^3Hep \rightarrow pppp\pi^+\pi^-\pi^-\pi^{0} }[/math] | |
-105≤NHYP≤-101 | -7101 | [math]\displaystyle{ ^3Hep \rightarrow pppp\pi^+\pi^-\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] |
6≤NHYP≤35 | 7002 | [math]\displaystyle{ ^3Hep \rightarrow dpp\pi^+\pi^+\pi^-\pi^- }[/math] | |
106≤NHYP≤135 | 7102 | [math]\displaystyle{ ^3Hep \rightarrow dpp\pi^+\pi^+\pi^-\pi^-\pi^{0} }[/math] | |
-135≤NHYP≤-106 | -7102 | [math]\displaystyle{ ^3Hep \rightarrow dpp\pi^+\pi^+\pi^-\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] |
36≤NHYP≤55 | 7003 | [math]\displaystyle{ ^3Hep \rightarrow tp\pi^+\pi^+\pi^+\pi^-\pi^- }[/math] | |
136≤NHYP≤155 | 7103 | [math]\displaystyle{ ^3Hep \rightarrow tp\pi^+\pi^+\pi^+\pi^-\pi^-\pi^{0} }[/math] | |
-155≤NHYP≤-136 | -7103 | [math]\displaystyle{ ^3Hep \rightarrow tp\pi^+\pi^+\pi^+\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=k\pi^0, k\ge2 }[/math] |
156≤NHYP≤165 | 7104 | [math]\displaystyle{ ^3Hep \rightarrow ppp\pi^+\pi^+\pi^-\pi^-n }[/math] | |
-165≤NHYP≤-156 | -7104 | [math]\displaystyle{ ^3Hep \rightarrow ppp\pi^+\pi^+\pi^-\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] |
166≤NHYP≤185 | 7105 | [math]\displaystyle{ ^3Hep \rightarrow dp\pi^+\pi^+\pi^+\pi^-\pi^-n }[/math] | |
-185≤NHYP≤-166 | -7105 | [math]\displaystyle{ ^3Hep \rightarrow dp\pi^+\pi^+\pi^+\pi^-\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=n+k\pi^0, k\ge1 }[/math] |
-195≤NHYP≤-186 | -7106 | [math]\displaystyle{ ^3Hep \rightarrow pp\pi^+\pi^+\pi^+\pi^-\pi^-X^{0} }[/math] | [math]\displaystyle{ X^0=2n+k\pi^0, k\ge0 }[/math] |