ࡱ> 7 bjbjUU 7|7|*n&l^^^rrrr8lrKar "  g*g*g*_______$b dR_^g*)g*g*g*_k7  ak7k7k7g*x  ^ _k7g*_k7k7 8[X^_  krr4](_a0Ka:]/e4/e_k7rr Cuprins 1. Nucleului atomic Constituencii nucleului atomic Masa nucleului Energia de legatura Defect de masa 2. Force nucleare si modele nucleare Modelul picaturii Modelul paturilor nucleare 3. Reaccii nucleare Fuziunea nuclear Fuziune 4. Dezintegrarea radioactiva Dezintegrarea  alfa Dezintegrarea  gama Legea dezintegrrii radioactive 1. Nucleului atomic n urma experimentelor s-a stabilit c masa atomului _i toat sarcina pozitiv este concentrat ntr-un volum mic in centrul atomului, zon numit nucleu atomic. n jurul nucleului graviteaz un numr de electroni care compenseaz sarcina pozitiv a nucleului. La sfr_itul secolului trecut a fost descoperit radioactivitatea. Emisia din atomi a unor particule ncrcate _i neutre din punct de vedere electric, cum ar fi radiaciile: alfa, beta, gama, s-a constat c ar fi emise din nucleu. Acest lucru a dus la concluzia c nucleul ar avea _i el o structur. Dup descoperirea neutronului de ctre Chadwick n 1932, Heisenberg _i Ivanenko au elaborat n 1933 modelul protono-neutronic al nucleului. Conform acestui model, nucleul este alctuit din protoni _i neutroni. Un nucleu este format din Z protoni _i A-Z neutroni. Acest model este n concordanc cu rezultatele experimentale referitoare la sarcina, masa _i spinul nuclear. n funccie de numrul de protoni _i neutroni nucleele au fost mprcite n: Izobari au aceea_i greutate, acela_i A: EMBED Equation.3  Izotopi au acela_i numr de ordine, acela_i Z: EMBED Equation.3  Izotoni acela_i numr de neutroni, acela_i A-Z: EMBED Equation.3  Izomeri acela_i Z, acela_i A, dar au timpul de viac diferit, ceea ce nseamn c izomerii constituie acela_i mediu n diverse stri de excitare. Trecerea dintr-o stare n alta se face prin emisia unui foton de la unul la altul. Nuclee oglind perechi de izobari n care numrul de protoni dintr-un nucleu este egal cu numrul de neutroni din cellalt nucleu: EMBED Equation.3 . Sarcina nucleului atomic reprezint numrul de protoni din nucleu: EMBED Equation.3 . Determinarea sarcinii nucleului nseamn determinarea numrului de ordine Z. Constituientii nucleului atomic In compozitia nucleului intra Z protoni. -masa protonului: mp=(1,0072764700,00000011)u deci masa protonului este aproape egala cu 1u -masa neutronului: mn=(1,0086650,000003)u aproximativ 1u nucleul este format din Z protoni si (A-Z) neutroni -numarul de masa A este egal cu numarul de protoni si de neutroni din nucleu si indica aproximativ masa sa -nucleonii sunt constituentii nucleului. Masa nucleului Masa nucleului se poate scrie ca suma maselor nucleonilor componenci  EMBED Equation.3  _i se exprim n unitci de mas.1u=m(12C)/12. Unitatea de mas are valoarea u=1,66 10-27Kg. Comparnd valorile experimentale ale maselor cu cele rezultate din formula  EMBED Equation.3  s-a constatat c masa determinat experimental este mai mic dect cea determinat teoretic.  EMBED Equation.3  unde  EMBED Equation.3  este numit defect de mas.  EMBED Equation.3   EMBED Equation.3 s-a interpretat ca fiind corespunztor unui defect de energie pe baza relaciei lui Einstein:  EMBED Equation.3  Un nucleu constituie un sistem legat de particule _i pentru a scoate o particul din acest sistem este necesar s furnizm nucleului o anumit cantitate de energie egal cu energia cu energia de legtur a particulei n nucleu. Acest defect de energie s-a interpretat ca fiind energia pe care o elibereaz nucleele la formarea lui din nucleoni liberi _i care este strict egal cu energia pe care trebuie s o furnizm nucleului pentru al desface n nucleonii componenci, aceast energie este energia de legtur a nucleului.  EMBED Equation.3   EMBED Equation.3  Dac energia de legtur este mare, nucleul este mai stabil, diferenca dintre suma maselor nucleonilor componenci _i masa nucleului este mai mic. Stabilitatea nucleelor reprezint energia de legtur raportat la numrul de nucleoni din nucleu  EMBED Equation.3 . Cum nu toci nucleonii au aceea_i energie de legtur se vorbe_te despre valoarea medie a energiei de legtur pronuclear  EMBED Equation.3  Fig. 1. Variacia stabilitcii nucleului n funccie de numrul de mas Maximul se realizeaz n jurul lui A=60 cu  EMBED Equation.3 =8.6 MeV. Nucleele de la mijlocul sistemului periodic se caracterizeaz prin stabilitate mare, iar cele u_oare _i mai grele au stabilitatea mai mic. Raportul dintre numrul de protoni _i numrul de neutroni din nucleu este o msur a stabilitcii nucleului. Dac reprezentm grafic pozicia nucleelor ntr-un sistem de coordonate Z _i N=(A-Z) se constat urmtoarele:  Fig.2.DiagramaSegr. a) surplus de protoni, b) surplus de neutroni c)curba de stabilitate, Z=N. Pentru nucleele u_oare stabilitatea se realizeaz la Z/N = 1. Pe msur ce numrul de mas cre_te stabilitatea se deplaseaz spre nuclee cu numr de neutroni mai mare dect numrul de protoni. Deasupra acestei curbe de stabilitate se gsesc nuclee cu surplus de protoni faca de nucleele stabile. Sub aceast curb se gsesc nucleele cu surplus de neutroni. Cum n natur orice sistem tinde de la sine s treac spre o stare ct mai stabil ,nucleele de deasupra curbei de stabilitate _i va transforma un proton n neutron, ceea ce nseamn c ele sunt nuclee  EMBED Equation.3  active(emisie de pozitroni), iar cele de sub curba de stabilitate _i vor transforma un neutron n proton fiind nuclee  EMBED Equation.3  active(emisie de electroni).  EMBED Equation.3  Raza nucleului atomic reprezint distanca pn la care se fac simcite forcele nucleare specifice, acele force care asigur stabilitatea unui nucleu format dintr-un numr mare de protoni intre care se exercit force de repulsie coulombian. Momente cinetice _i momente magnetice ale nucleului. Existenta acestor momente a rezultat din despicarea liniilor de structura fina a spectrelor, numita structura hiperfina. Astfel spinul nuclear este:  EMBED Equation.3   EMBED Equation.3 reprezint momentul magnetic nuclear _i  EMBED Equation.3 magnetonul nuclear. Energia de lagatura pe nucleon Energia de legatura pe nucleoni:  O valoare mare a energiei de legatura pe nucleon inseamna o stabilitate mare a nucleului. Nucleele de masa intermediare, cu A cuprins intre 40 si 140 au energia de legatura pe nucleon maxima 2. Force nucleare si modele nucleare Bariera de potential. Nucleul format din protoni si neutroni este o formatie stabila, ceea ce da de nota ca intre nucleoni se exercita forte atractive foarte puternice, care, cel putin la distante mici, compenseaza si intrec fortele de repulsie electrostatice dintre protoni. Experientele de difuzie a particulelor PRIVATEPRIVATE "TYPE=PICT;ALT="INCLUDEPICTURE "../../Alinutzu/Desktop/swptransparent.gif" \* MERGEFORMAT \d"PRIVATE "TYPE=PICT;ALT=$\alpha $"INCLUDEPICTURE "../../Alinutzu/Desktop/Forte%20nucleare__1.png" \* MERGEFORMAT \d"au aratat ca distente inferioare lui 10PRIVATEPRIVATE "TYPE=PICT;ALT="INCLUDEPICTURE "../../Alinutzu/Desktop/swptransparent.gif" \* MERGEFORMAT \d"PRIVATE "TYPE=PICT;ALT=$^{-12}$" cm nu se mai aplica riguros legea lui Colomb, intrucat peste fortele de repulsie se suprapun fortele de atractie. Cu acelesi rezultate s-au soldat si experientele de difuzie a protonilor si neutronilor rapizi. La distante mici apar forte atractive chiar si intre protoni. Fortele atractive dintre nucleoni care asigura coeziunea nucleului se numesc forte nucleare. Ele sunt forte de bataie scurta, se anuleaza foarte repede cu distanta, spre deosebire de fortele coulombiene care se resimt inca la distante considerabile (forte de bataie lunga). In consecinta fortele de atractie nucleare vor actiona numai intre nucleonii vecini, iar fortele de repulsie electrostatice intre toti protonii din nucleu. In campul electrostatic al nucleului protonul poseda energia potentiala.PRIVATE "TYPE=PICT;ALT=MATH" Reprezentand PRIVATEPRIVATE "TYPE=PICT;ALT="INCLUDEPICTURE "../../Alinutzu/Desktop/swptransparent.gif" \* MERGEFORMAT \d"PRIVATE "TYPE=PICT;ALT=$E_{p}$"in functie de distanta r, se capata o hiperbola echilaterala. Daca se tine cont si de fortele atractive, in apropierea nucleului energia potentiala totala nu va creste la infinit, ci numai pana la maxim, atins atunci cand fortele atractive echilibreaza pe cele repulsive. Fie R distanta la care acest lucru se realizeaza. La distantele rPRIVATEPRIVATE "TYPE=PICT;ALT="INCLUDEPICTURE "../../Alinutzu/Desktop/swptransparent.gif" \* MERGEFORMAT \d"PRIVATE "TYPE=PICT;ALT=$_{p}$" in functie de r ne arata ca nucleul se afla intr-o groapa de potential, impresmuita de o bariera de potential de inaltime EPRIVATEPRIVATE "TYPE=PICT;ALT="INCLUDEPICTURE "../../Alinutzu/Desktop/swptransparent.gif" \* MERGEFORMAT \d"PRIVATE "TYPE=PICT;ALT=$_{m} $". Presupunand ca distanta R masoara raza nucleului si ca legea lui Coulomb s-ar aplica pana la varful barierei, se poate evalua inaltimea barierei punand r=R in relatia. Dupa conceptia clasica, o particula PRIVATEPRIVATE "TYPE=PICT;ALT="INCLUDEPICTURE "../../Alinutzu/Desktop/swptransparent.gif" \* MERGEFORMAT \d"PRIVATE "TYPE=PICT;ALT=$\alpha $"ar putea parasi nucleul daca ar ajunge pe varful barierei de potential. Odata ajunsa acolo, fortele de repulsie electrostatica ar efectua un lucru asupra ei, particula s-ar "rostogoli" de pe bariera si ar primi o enrgie cinetica egala cu EPRIVATEPRIVATE "TYPE=PICT;ALT="INCLUDEPICTURE "../../Alinutzu/Desktop/swptransparent.gif" \* MERGEFORMAT \d"PRIVATE "TYPE=PICT;ALT=$_{\text{m}}$". Datele experimentale contrazic insa aceasta conceptie clasica. Luand pentru raza nucleului de uraniu 9*10PRIVATEPRIVATE "TYPE=PICT;ALT="INCLUDEPICTURE "../../Alinutzu/Desktop/swptransparent.gif" \* MERGEFORMAT \d"PRIVATE "TYPE=PICT;ALT=$^{\text{-13}}$" cm, pentru inaltimea barierei de potential obtinem EPRIVATEPRIVATE "TYPE=PICT;ALT="INCLUDEPICTURE "../../Alinutzu/Desktop/swptransparent.gif" \* MERGEFORMAT \d"PRIVATE "TYPE=PICT;ALT=$_{\text{m}}$"=29MeV. Particulele PRIVATEPRIVATE "TYPE=PICT;ALT="INCLUDEPICTURE "../../Alinutzu/Desktop/swptransparent.gif" \* MERGEFORMAT \d"PRIVATE "TYPE=PICT;ALT=$\alpha $"emise de nucleul U au in schimb o energie de numai 4.15MeV. S-ar putea crede ca sa evaluat gresit raza nucleului. Dar razele PRIVATEPRIVATE "TYPE=PICT;ALT="INCLUDEPICTURE "../../Alinutzu/Desktop/swptransparent.gif" \* MERGEFORMAT \d"PRIVATE "TYPE=PICT;ALT=$\alpha $"emise de ThC', avand energia de 8.8 MeV, nu pot patrunde in nucleul U, Sunt reflectate de bariera de potential. Acest fenomen nu poate fi explicat cu ajutorul fizicii clasice. Lucrurile se petrec ca si cum particulaPRIVATEPRIVATE "TYPE=PICT;ALT="INCLUDEPICTURE "../../Alinutzu/Desktop/swptransparent.gif" \* MERGEFORMAT \d" PRIVATE "TYPE=PICT;ALT=$\alpha $"din nucleu ar "sapa un tunel" prin bariera de potential si energia sa ar corespunde numai inaltimii la care a fost sapat acest tunel. Fenomenul a capatat denumirea de efect de tunel si a fost explicat doar de mecanica cuantica. Modelul picaturii Ca si in cazul atomului, vom cauta acum sa vedem cum este construit nucleul, cunoscand componentii si fortele ce sunt in joc. In interiorul nucleului, fortele nucleare sunt cele predominante si deci ele vor determina in prima aproximatie nodul de aranjare a nucleonilor in nucleu. Fiind forte de distanta scurta de actiune, fortele nucleare vor actiona practic numai asupra primilor vecini, pe cand fortele electrostatice vor actiona asupra totalitatii protonilor din nucleu. Aceste deosebiri vor conduce la o crestere mai rapida a numarului de neutroni decat de protoni pentru nucleele stabilite. Cu alte cuvinte neutronii joaca un rol de ciment in edificiul nuclear. Din cauza fortelor nucleare puternice, de atractie, particulele din nucleu sunt strans unite, astfel incat formeaza un sistem compact. Se poate spune de asemenea ca nucleonii de la periferia nucleului vor fi sub actiunea unor forte indreptate spre centrul nucleului asemanatoare fortelor de tensiune superficiala. Toate aceste observatii ne permit sa aproximam nucleul cu o picatura de lichid, in care fiecare particula la volumul total nuclear cu volumul sau propriu, care este aproximativ constant (vo). In acest caz putem scrie: voA = 4R/3, de unde: R = ro(A) , cu ro = 1.5"10 cm, unde A este numarul de masa, R- raza medie a nucleului sferic, ro- o constanta care este determinata experimental. Aceasta formula semi-empirica, se verifica bine experimental si dovedeste astfel corectitudinea acestei imagini simple asupra nucleului. Folosindu-ne de aceasta relatie, putem calcula densitatea  materiei nucleare care este: 1.672"10 A  = M/V =---------------- H" 10 kg/m. 4/3" ro A Rezulta de aici o valoare enorm de mare pentru densitatea materiei nucleare, cat si faptul ca densitatea nu depinde de tipul nucleului. Toate aceste concluzii, concordante cu experienta, ca si altele pe care nu le vom discuta, fac din modelul picaturii un ajutor pretios in intelegerea fenomenelor nucleare. Modelul paturilor nucleare Asemanator cu periodicitatea proprietatilor fizico-chimice ale elementelor, si in cazul nucleelor au fost descoperite unele proprietati de periodicitate. Se constata astfel, ca nucleele cu un numar de 2,8,20,50,82,126,..... protoni, au o energie de legatura mai mare ca celelalte nuclee si deci sunt mai stabile. Aceasta observatie, ca si multe altele, nu pot fi explicate prin modelul picaturii. Periodicitatea unor proprietati nucleare, functie de numarul de protoni sau de neuroni, indica existenta in interiorul nucleului a unor paturi nucleare. Din cauza impachetarii stranse a nucleonilor, existenta acestor paturi nu mai este legata si de o grupare spatiala corespunzatoare a nucleonilor. Pe baza acestui model de paturi, se pot determina starile de energie ale nucleonilor din nucleu, care se dovedesc a fi cuantificate. Modelul paturilor nucleare pune in evidenta astfel caracterul individual al miscarii particulelor in nucleu, spre deosebire de modelul picaturii care scoate in evidenta comportarea colectiva a nucleonilor in nucleu. Pe langa aceste doua modele nucleare, au mai fost dezvoltate si alte modele mai mult sau mai putin complete. Dintre toate, cel care in momentul de fata pare a descrie cel mai bine comportarea nucleonilor in nucleu, ca si proprietatile nucleelor, este modelul generalizat, care reuneste atat caracterul colectiv al miscarii nucleonilor, dat de modelul picaturii, cat si aspectele individuale ale miscarii lor, descrise in cadrul modelului paturilor nucleare. 3. Reactii nucleare Reactia nucleara este procesul prin care doua particule sau sisteme de particule interactioneaza prin forte nucleare si ansamblul se desface in mai multe particule sau sisteme de particule - produsii de reactie sunt particulele sau nucleele din starea finala - reactia nucleara: a+X->Y+b unde a: particula sau nucleul proiectil care este de obicei accelerat pentru a produce reactia X:nucleul tinta Y:nucleul rezidual b:particula sau nucleul mai usor rezultat din reactie Notatia prescurtata: X(a,b)Y - o reactie nucleara se poate produce numai daca sunt indeplinite o serie de conditii Legi de conservare in interactiunile nucleare Legea conservarii energiei Energia sistemelor va fi energia totala relativista: W=mc2=m0c2+Ec Legea conservarii energiei totale relativiste: Wa+Wx=Wy+Wb Deci:  Energia de reactie:  Legea conservarii impulsului      Legea conservarii sarcinii electrice  Suma sarcinilor electrice ale particulelor inainte de reactie este egala cu suma sarcinilor electrice ale particulelor dupa reactie  Legea conservarii numarului de nucleoni  Legea dezintegrarii radioactive  N(t) - numarul de sisteme in stare excitata la momentul t N0 - numarul de sisteme in stare excitata la momentul initial t=0 Viata medie a sistemului t = 1/P inversul probabilitatii de tranzitie in unitatea de timp Timpul de injumatatire T1/2 - timpul dupa care se dezintegreaza jumatate din numarul N0 de nuclee in stare metastabila  Fuziune si fisiune nucleara Fuziunea nuclear a fost realizat pentru prima dat prin anii 1930 prin bombardarea unei cinte contcinnd deuteriu, izotopul hidrogenului cu masa 2, cu deuteroni ntr-un ciclotron. Pentru a ccelera raza de deuteroni este necesar folosirea unei imense cantitci de energie, marea majoritate transformndu-se n cldur. Din aceast cauz fuziunea nu este o cale eficient de a produce energie. n anii 1950 prima demonstracie la scar larg a eliberrii unei cantitci mari de energie n urma fiziunii, necontrolat a fost fcut cu ajutorul armelor termonucleare n SUA, URSS, Marea Britanie _i Franca. Aceast experienc a fost foarte scurt _i nu aputut fi folosit la producerea de energie electric. n cadrul fisiunii, neutronul, care nu are sarcin electric poate interacciona u_or cu nucleul, n cazul fuziunii, nucleele au amndou sarcin pozitiv _i n mod natural nu pot interacciona pentru c se resping conform legii lui Coulomb, lucru care trebuie contacarat. Acest lucru se poate face cnd temperatura gazului este suficient de mare 50-100 milioane C. ntr-un gaz de hidrogen greu izotopii deuteriu _i tritiu la a_a temperaturi are loc fuziunea nuclear, eliberndu-se aproximativ 17,6 MeV pe element de fuziune.  Energia apare la nceput ca energie cinetic a lui heliu 4, dar este transformat repede n cldur. Dac densitatea de gaz este sufucient, la aceste temperaturi trebuie s fie de 10-5 atm, aproape vid, energia nucleului de heliu 4 poate fi transferat gazului de hidrogen, mencinndu-se temperatura nalt _i realizndu-se o reaccie n lanc. Problema de baz n atingerea fuziunii nucleare este cldura gazului _i existenca unei cantitci suficiente de nuclee pentru un timp ndelungat pentru a permite eliberarea unei energii suficiente pentru a nclzi gazul. O alt problem este captarea energiei _i convertirea n energie electric. La o temperatur de 100.000 C toci atomii de hidrogen sunt ionizaci, gazul fiind compus din nuclee ncrcate pozitiv _i electroni liberi ncrcaci negativ, stare numit plasm. Plasma cald pentru fuziune nu se poate obcine din materiale obi_nuite. Plasma s-ar rci foarte repede, _i perecii vasului ar fi distru_i de cldur. Dar plasma poate fi controlat cu ajotorul magneciilor urmnd liniile de cmp magnetic stnd departe de pereci. n 1980 a fost realizat un astfel de dispozitiv, n timpul fuziunii temperatura fiind de 3 ori mai mare ca a soarelui. O alt cale posibil de urmat este de a produce fiziune din deuteriu _i tritiu pus ntr-o sfer mic de sticl care s fie bombardat din mai multe locuri cu ul laser pulsnd sau cu raze ionice grele. Acest procedeu produce o implozie a sferei de sticl, producndu-se o reaccie termonuclear care aprinde carburantul. Progresul n fuziunea nuclear este promictor dar nfptuirea de sisteme practice de creare stabile de reactie de fuziune care s produc mai mult energie dect consum va mai lua ceva decenii pentru realizare. Activitatea de experimentare este scump. Totu_i unele progrese sau obcinut n 1991 cnd o cantitate important de energie (1,7 milioane W) a fost produs cu ajutorul reaccie de fuziune controlat n Laboratoarele JET din Finlanda. n 1993 cercettorii de la Universitatea din Princeton au obcinut 5.6 milioane W. n ambele cazuri s-a consumat mai mult energie dect s-a creat. Dac reaccia de feziune devine practic ofer o serie de avantaje: o surs de deuteriu aproape infinit din oceane, imposibilitatea de a produce accidente din cauza cantitcii mici de carburant, reziduriile nucleare sunt mai pucin radioactive _i mai simplu de manipulat.  4.Dezintegrarea radioactiva Radioactivitatea este o proprietate a nucleelor atomice de a se dezintegra spontan prin emisia unor radiacii alfa _i gama. Legea dezintegrarii radioactive Probabilitatea de dezintegrare a unui nucleu n unitatea de timp este  si se numeste constanta de dezintegrare. Unitatea de msur n S.I este s-1 Activitatea unui e_antion radioactiv se noteaz cu  _i reprezint probabilitatea de dezintegrare a celor N nuclizi radioactivi din e_antionul respectiv. Studiind elementele radioactive Rutherford _i Sody au descoperit c procesele de dezintegrare sunt procese ce se supun unor legi statistice, nu se poate prevedea momentul cnd un anumit nuclid radioactiv din surs se va dezintegra . au stabilit _i c dezintegrarea unui nuclid nu este influencat de ceilalci nuclizi existenci n e_antionul radioactiv. A este direct proporcional cu numrul de nuclizi radioactivi din surs. Legea integral a dezintegrrii radioactive stabilit experimental pe baza rezultatelor lui Rutherford _i Sody este:  EMBED Equation.3 , N 0 este numrul de nuclizi radioactivi din e_antion la momentul t = 0, N(t) este numrul de nuclizi radioactivi care au rmas nedezintegraci dup timpul t. Prin diferenciere se obcine  EMBED Equation.3   EMBED Equation.3 . Ultima relacie reprezint legea diferencial a dezintegrrii radioactive, EMBED Equation.3  fiind numrul de nuclizi care se dezintegreaz n unitatea de timp.  EMBED Equation.3  EMBED Equation.3  reprezint probabilitatea ca ce cele n nuclee s se dezintegreze n unitatea de timp. Legea de dezintegrare radioactiv este:  EMBED Equation.3  n laborator o surs S de radioactivitate  _i cu ajutorul unui detector de radiacii care nregistreaz numrul de radiacii ce intr n detector n unitatea de timp, exprimnd viteza de numrare R. Legtura dintre R _i activitatea sursei. Orice surs radioactiv nepolarizat emite izotop, cu aceea_i probabilitate n toate direcciile, n detector ajunge numai radiaciile emise sub un unghi solid . Pe detector ajung numai  EMBED Equation.3 ,  EMBED Equation.3  factor geometric, nu toate radiaciile ajunse pe detector dau un impuls de aceea se define_te eficacitatea sursei , reprezint raportul dintre numrul de radiacii nregistrate (numrul impulsurilor la ie_ire) _i numrul de radiacii ajunse pe detector. Deci vor fi nregistrate.  EMBED Equation.3  Exemplu: fie sursa de cobalt 60.  EMBED Equation.3  Nichelul nu trece direct n starea fundamental datorit regulilor de seleccie, trece ntr-o stare mai pucin excitat dup care n starea fundamental prin dezintegrri gama.  Fig. 5. Schema dezintegrrii sursei de cobalt ntre R _i numrul de nuclee din surs dezintegrate n unitatea de timp exist relacia: R=(G  s) , s factor de schem, G factor geometric. Putem scrie legea de dezintegrare _i pentru viteza de numrare:  EMBED Equation.3  Metodele de msurare a activitcii unei surse radioactive sunt de dou feluri: absolute _i relative. Metodele absolute prezint metoda geometric _i metoda coincidencelor. Metoda geometric presupune o surs cu o activitate pe care trebuie s o msurm situat la o distanc fac de detector _i determinm viteza de numrare a detectorului. Trebuie s cunoa_tem tipul de radionuclid _i modul de dezintegrare pentru a _ti factorul de schem s. Cunoscnd tipul de radiacie emis _i tipul de detector se poate lua din tabele valoarea lui . G = EMBED Equation.3 , EMBED Equation.3   EMBED Equation.3 (Bq) Unitatea de msur a activitcii sursei n S.I. este Becquerel (1Bq = descrcare /secund). 1 Curie = 3,7 EMBED Equation.3 Bq reprezint activitatea unui gram de radiu. Metoda se nume_te geometric deoarece trebuie evaluat d. Metoda relativ presupune existenca unei surse etalon a crui activitate  este cunoscut _i vrem s exprimm activitatea unei surse x n funccie de activitatea sursei etalon e. Se face o msurtoare cu sursa etalon _i una cu cea cu activitate necunoscut n acelea_i condicii geometrice _i cu acela_i detector.  EMBED Equation.3  EMBED Equation.3  EMBED Equation.3  Dar:  EMBED Equation.3  deoarece avem acelea_i condicii geometrice, acela_i tip de surs _i acela_i detector. n aceste condicii avem  EMBED Equation.3 . Mrimi caracteristice: 1. Constanta de dezintegrare . O determinm plecnd de la  EMBED Equation.3 . Fig. 6. Graficul dezintegrrii radioactive Logaritmm _i obcinem: ln R = ln R0 -t Fig. 7. Panta dreptei din figura 7. Reprezint valoarea constantei de dezintegrare. 2. Timpul de njumtcire T reprezint intervalul de timp dup care numrul de nuclee rmase nedezintegrate n surs se reduce la jumtate. N(T) = EMBED Equation.3  EMBED Equation.3  EMBED Equation.3  Dac cunoa_tem  putem determina timpul de njumtcire. Pentru nuclizii care au timpul de njumtcire relativ mic (de ordinul orelor, zilelor) acesta poate fi determinat direct prin variacia vitezei de numrare n timp. 3. Timpul mediu de viac  viaca medie a nuclizilor din sursa radioactiv. Se define_te ca o medie statistic:  EMBED Equation.3  Dup integrare rezulta  EMBED Equation.3  4. Activitatea specific s reprezint activitatea unitcii de mas de preparat radioactiv.  EMBED Equation.3 . Dac preparatul este lichid se define_te sub forma:  EMBED Equation.3  Activitatea specific este util pentru a prepara surse de activitate dat dintr-o surs mai mare de substanc radioactiv. Radiatia alfa Cercetrile experimentale au artat c radiaciile alfa sunt constituite din particule ncrcate pozitiv care s-au dovedit a fi nuclee de  EMBED Equation.3 He n mi_care rapid, avnd o vitez aproximativ 20 EMBED Equation.3 . Majoritatea nuclizilor radioactivi naturali emit radiacii alfa. n urma unei dezintegrrii alfa, nuclidul derivat este situat n tabelul lui Mendeleev cu dou csuce la stnga nuclidului generator:  EMBED Equation.3  Radiatia gama Aceste radiacii nu sunt influencate de cmpul electric sau magnetic. Ele sunt de natur electromagnetic _i pot suferi fenomene de reflexie refraccie, difraccie _i interferenc. Radiaciile gama nsocesc dezintegrrile alfa atunci cand nucleul derivat, aflat ntr-o stare excitat, revine la starea fundamental prin emisie de fotoni gama. Prin emitere de radiacii nucleul _i schimb alctuirea. Avem de a face cu transformarea spontan a unei specii nucleare n alta, o transmutacie nucleara.     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