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Isotopes of strontium
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| Standard atomic weight Ar°(Sr) | ||||||||||||||||||||||||||||||||||||||||||||||||||||||||
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The alkaline earth metal strontium (38Sr) has four stable, naturally occurring isotopes: 84Sr (0.56%), 86Sr (9.86%), 87Sr (7.0%) and 88Sr (82.58%), giving it a standard atomic weight of 87.62.
Only 87Sr is radiogenic; it is produced by decay from the radioactive alkali metal 87Rb, which has a half-life of 4.97 × 1010 years (i.e. more than three times longer than the current age of the universe). Thus, there are two sources of 87Sr in any material: primordial, formed during nucleosynthesis along with 84Sr, 86Sr and 88Sr; and that formed by radioactive decay of 87Rb. The ratio 87Sr/86Sr is the parameter typically reported in geologic investigations;[4] ratios in minerals and rocks have values ranging from about 0.7 to greater than 4.0 (see rubidium–strontium dating). Because strontium has an electron configuration similar to that of calcium, it readily substitutes for calcium in minerals.
In addition to the four stable isotopes, thirty-two unstable isotopes of strontium are known to exist, ranging from 73Sr to 108Sr. Radioactive isotopes of strontium primarily decay into the neighbouring elements yttrium (89Sr and heavier isotopes, via beta minus decay) and rubidium (85Sr, 83Sr and lighter isotopes, via positron emission or electron capture). The longest-lived of these isotopes, are 90Sr with a half-life of 28.91 years, 85Sr at 64.846 days, 89Sr at 50.56 days, and 82Sr at 25.35 days. All other strontium isotopes have half-lives shorter than 10 hours, most under 10 minutes.
Strontium-89 is an artificial radioisotope used in treatment of bone cancer;[5] this application utilizes its chemical similarity to calcium, which allows it to substitute calcium in bone structures. In circumstances where cancer patients have widespread and painful bony metastases, the administration of 89Sr results in the delivery of beta particles directly to the cancerous portions of the bone, where calcium turnover is greatest.
Strontium-90 is a by-product of nuclear fission, present in nuclear fallout. The 1986 Chernobyl nuclear accident contaminated a vast area with 90Sr.[6] It causes health problems, as it substitutes for calcium in bone, giving it a long lifetime in the body. Because it is a long-lived high-energy beta emitter, it is used in SNAP (Systems for Nuclear Auxiliary Power) devices. These devices hold promise for use in spacecraft, remote weather stations, navigational buoys, etc., where a lightweight, long-lived, nuclear-electric power source is required.
In 2020, researchers have found that mirror nuclides 73Sr and 73Br were found to not behave identically to each other as expected.[7]
List of isotopes
[edit]| Nuclide [n 1] |
Z | N | Isotopic mass (Da)[8] [n 2][n 3] |
Half-life[1] [n 4] |
Decay mode[1] [n 5] |
Daughter isotope [n 6][n 7] |
Spin and parity[1] [n 8][n 4] |
Natural abundance (mole fraction) | |||||||||||
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
| Excitation energy | Normal proportion[1] | Range of variation | |||||||||||||||||
| 73Sr | 38 | 35 | 72.96570(43)# | 25.3(14) ms | β+, p (63%) | 72Kr | (5/2−) | ||||||||||||
| β+ (37%) | 73Rb | ||||||||||||||||||
| 74Sr | 38 | 36 | 73.95617(11)# | 27.6(26) ms | β+ | 74Rb | 0+ | ||||||||||||
| 75Sr | 38 | 37 | 74.94995(24) | 85.2(23) ms | β+ (94.8%) | 75Rb | (3/2−) | ||||||||||||
| β+, p (5.2%) | 74Kr | ||||||||||||||||||
| 76Sr | 38 | 38 | 75.941763(37) | 7.89(7) s | β+ | 76Rb | 0+ | ||||||||||||
| β+, p (0.0034%) | 75Kr | ||||||||||||||||||
| 77Sr | 38 | 39 | 76.9379455(85) | 9.0(2) s | β+ (99.92%) | 77Rb | 5/2+ | ||||||||||||
| β+, p (0.08%) | 76Kr | ||||||||||||||||||
| 78Sr | 38 | 40 | 77.9321800(80) | 156.1(27) s | β+ | 78Rb | 0+ | ||||||||||||
| 79Sr | 38 | 41 | 78.9297047(80) | 2.25(10) min | β+ | 79Rb | 3/2− | ||||||||||||
| 80Sr | 38 | 42 | 79.9245175(37) | 106.3(15) min | β+ | 80Rb | 0+ | ||||||||||||
| 81Sr | 38 | 43 | 80.9232114(34) | 22.3(4) min | β+ | 81Rb | 1/2− | ||||||||||||
| 81m1Sr | 79.23(4) keV | 390(50) ns | IT | 81Sr | (5/2)− | ||||||||||||||
| 81m2Sr | 89.05(7) keV | 6.4(5) μs | (7/2+) | ||||||||||||||||
| 82Sr | 38 | 44 | 81.9183998(64) | 25.35(3) d | EC | 82Rb | 0+ | ||||||||||||
| 83Sr | 38 | 45 | 82.9175544(73) | 32.41(3) h | β+ | 83Rb | 7/2+ | ||||||||||||
| 83mSr | 259.15(9) keV | 4.95(12) s | IT | 83Sr | 1/2− | ||||||||||||||
| 84Sr | 38 | 46 | 83.9134191(13) | Observationally Stable[n 9] | 0+ | 0.0056(2) | |||||||||||||
| 85Sr | 38 | 47 | 84.9129320(30) | 64.846(6) d | EC | 85Rb | 9/2+ | ||||||||||||
| 85mSr | 238.79(5) keV | 67.63(4) min | IT (86.6%) | 85Sr | 1/2− | ||||||||||||||
| β+ (13.4%) | 85Rb | ||||||||||||||||||
| 86Sr | 38 | 48 | 85.9092607247(56) | Stable | 0+ | 0.0986(20) | |||||||||||||
| 86mSr | 2956.09(12) keV | 455(7) ns | IT | 86Sr | 8+ | ||||||||||||||
| 87Sr[n 10] | 38 | 49 | 86.9088774945(55) | Stable | 9/2+ | 0.0700(20) | |||||||||||||
| 87mSr | 388.5287(23) keV | 2.805(9) h | IT (99.70%) | 87Sr | 1/2− | ||||||||||||||
| EC (0.30%) | 87Rb | ||||||||||||||||||
| 88Sr[n 11] | 38 | 50 | 87.905612253(6) | Stable | 0+ | 0.8258(35) | |||||||||||||
| 89Sr[n 11] | 38 | 51 | 88.907450808(98) | 50.563(25) d | β− | 89Y | 5/2+ | ||||||||||||
| 90Sr[n 11] | 38 | 52 | 89.9077279(16) | 28.91(3) y | β− | 90Y | 0+ | ||||||||||||
| 91Sr | 38 | 53 | 90.9101959(59) | 9.65(6) h | β− | 91Y | 5/2+ | ||||||||||||
| 92Sr | 38 | 54 | 91.9110382(37) | 2.611(17) h | β− | 92Y | 0+ | ||||||||||||
| 93Sr | 38 | 55 | 92.9140243(81) | 7.43(3) min | β− | 93Y | 5/2+ | ||||||||||||
| 94Sr | 38 | 56 | 93.9153556(18) | 75.3(2) s | β− | 94Y | 0+ | ||||||||||||
| 95Sr | 38 | 57 | 94.9193583(62) | 23.90(14) s | β− | 95Y | 1/2+ | ||||||||||||
| 96Sr | 38 | 58 | 95.9217190(91) | 1.059(8) s | β− | 96Y | 0+ | ||||||||||||
| 97Sr | 38 | 59 | 96.9263756(36) | 432(4) ms | β− (99.98%) | 97Y | 1/2+ | ||||||||||||
| β−, n (0.02%) | 96Y | ||||||||||||||||||
| 97m1Sr | 308.13(11) keV | 175.2(21) ns | IT | 97Sr | 7/2+ | ||||||||||||||
| 97m2Sr | 830.83(23) keV | 513(5) ns | IT | 97Sr | (9/2+) | ||||||||||||||
| 98Sr | 38 | 60 | 97.9286926(35) | 653(2) ms | β− (99.77%) | 98Y | 0+ | ||||||||||||
| β−, n (0.23%) | 97Y | ||||||||||||||||||
| 99Sr | 38 | 61 | 98.9328836(51) | 269.2(10) ms | β− (99.90%) | 99Y | 3/2+ | ||||||||||||
| β−, n (0.100%) | 98Y | ||||||||||||||||||
| 100Sr | 38 | 62 | 99.9357833(74) | 202.1(17) ms | β− (98.89%) | 100Y | 0+ | ||||||||||||
| β−, n (1.11%) | 99Y | ||||||||||||||||||
| 100mSr | 1618.72(20) keV | 122(9) ns | IT | 100Sr | (4−) | ||||||||||||||
| 101Sr | 38 | 63 | 100.9406063(91) | 113.7(17) ms | β− (97.25%) | 101Y | (5/2−) | ||||||||||||
| β−, n (2.75%) | 100Y | ||||||||||||||||||
| 102Sr | 38 | 64 | 101.944005(72) | 69(6) ms | β− (94.5%) | 102Y | 0+ | ||||||||||||
| β−, n (5.5%) | 101Y | ||||||||||||||||||
| 103Sr | 38 | 65 | 102.94924(22)# | 53(10) ms | β− | 103Y | 5/2+# | ||||||||||||
| 104Sr | 38 | 66 | 103.95302(32)# | 50.6(42) ms | β− | 104Y | 0+ | ||||||||||||
| 105Sr | 38 | 67 | 104.95900(54)# | 39(5) ms | β− | 105Y | 5/2+# | ||||||||||||
| 106Sr | 38 | 68 | 105.96318(64)# | 21(8) ms | β− | 106Y | 0+ | ||||||||||||
| 107Sr | 38 | 69 | 106.96967(75)# | 25# ms [>400 ns] |
1/2+# | ||||||||||||||
| 108Sr[9] | 38 | 70 | |||||||||||||||||
| This table header & footer: | |||||||||||||||||||
- ^ mSr – Excited nuclear isomer.
- ^ ( ) – Uncertainty (1σ) is given in concise form in parentheses after the corresponding last digits.
- ^ # – Atomic mass marked #: value and uncertainty derived not from purely experimental data, but at least partly from trends from the Mass Surface (TMS).
- ^ a b # – Values marked # are not purely derived from experimental data, but at least partly from trends of neighboring nuclides (TNN).
- ^
Modes of decay:
EC: Electron capture
IT: Isomeric transition n: Neutron emission p: Proton emission - ^ Bold italics symbol as daughter – Daughter product is nearly stable.
- ^ Bold symbol as daughter – Daughter product is stable.
- ^ ( ) spin value – Indicates spin with weak assignment arguments.
- ^ Believed to decay by β+β+ to 84Kr
- ^ Used in rubidium–strontium dating
- ^ a b c Fission product
See also
[edit]Daughter products other than strontium
References
[edit]- ^ a b c d e Kondev, F. G.; Wang, M.; Huang, W. J.; Naimi, S.; Audi, G. (2021). "The NUBASE2020 evaluation of nuclear properties" (PDF). Chinese Physics C. 45 (3) 030001. doi:10.1088/1674-1137/abddae.
- ^ "Standard Atomic Weights: Strontium". CIAAW. 1969.
- ^ Prohaska, Thomas; Irrgeher, Johanna; Benefield, Jacqueline; Böhlke, John K.; Chesson, Lesley A.; Coplen, Tyler B.; Ding, Tiping; Dunn, Philip J. H.; Gröning, Manfred; Holden, Norman E.; Meijer, Harro A. J. (2022-05-04). "Standard atomic weights of the elements 2021 (IUPAC Technical Report)". Pure and Applied Chemistry. doi:10.1515/pac-2019-0603. ISSN 1365-3075.
- ^ Dickin, Alan P. (2018). Radiogenic Isotope Geology (3 ed.). Cambridge: Cambridge University Press. ISBN 978-1-107-09944-9.
- ^ Reddy, Eashwer K.; Robinson, Ralph G.; Mansfield, Carl M. (January 1986). "Strontium 89 for Palliation of Bone Metastases". Journal of the National Medical Association. 78 (1): 27–32. ISSN 0027-9684. PMC 2571189. PMID 2419578.
- ^ Wilken, R.D.; Diehl, R. (1987). "Strontium-90 in environmental samples from Northern Germany before and after the Chernobyl accident". Radiochimica Acta. 41 (4): 157–162. doi:10.1524/ract.1987.41.4.157. S2CID 99369165.
- ^ "Discovery by UMass Lowell-led team challenges nuclear theory". Space Daily. Retrieved 2022-06-26.
- ^ Wang, Meng; Huang, W.J.; Kondev, F.G.; Audi, G.; Naimi, S. (2021). "The AME 2020 atomic mass evaluation (II). Tables, graphs and references*". Chinese Physics C. 45 (3) 030003. doi:10.1088/1674-1137/abddaf.
- ^ Sumikama, T.; et al. (2021). "Observation of new neutron-rich isotopes in the vicinity of 110Zr". Physical Review C. 103 (1) 014614. Bibcode:2021PhRvC.103a4614S. doi:10.1103/PhysRevC.103.014614. hdl:10261/260248. S2CID 234019083.
Isotopes of strontium
View on GrokipediaStable Isotopes
The stable isotopes of strontium dominate its natural occurrence and are key to various scientific applications. 88Sr is the most abundant, comprising over 82% of terrestrial strontium, while 84Sr is the rarest at under 1%.[4] The 87Sr/86Sr ratio varies due to the radioactive decay of 87Rb (half-life 4.96 × 1010 years) to 87Sr, enabling the rubidium-strontium dating method for determining the age of rocks and meteorites older than about 10 million years.[5] This isotopic signature also serves as a geochemical tracer for tracking water flow, sediment provenance, and environmental processes, with global maps of 87Sr/86Sr ratios aiding in hydrology and paleoclimatology studies.[6]Radioactive Isotopes
Radioactive strontium isotopes arise primarily from nuclear fission, where 90Sr is produced with a yield of approximately 5.8% alongside other fission products like 89Sr (half-life 50.5 days).[7] 90Sr decays via beta emission to 90Y (half-life 64 hours), releasing significant energy and contributing to long-term radioactive contamination; it has been detected in fallout from atmospheric nuclear tests and accidents like Chernobyl.[8] Other notable isotopes include 85Sr (half-life 64.8 days, used historically in research) and 82Sr (half-life 25.3 days), but most have half-lives under a day and limited practical use beyond nuclear physics experiments.[2] Due to strontium's chemical similarity to calcium, these isotopes can enter the food chain via soil and water, leading to bioaccumulation in humans and animals, particularly in bones where they may induce leukemia or other cancers.[9]Applications and Significance
Strontium isotopes have diverse applications across geosciences, medicine, and environmental monitoring. In archaeology and forensics, variations in 87Sr/86Sr ratios in tooth enamel or bone reflect an individual's geographic origin, enabling migration tracking or identification of human remains.[10] Medically, 89Sr chloride is administered intravenously to target metastatic bone cancer, delivering beta radiation to alleviate pain in 60–80% of patients while minimizing damage to healthy tissue; it is produced via neutron irradiation of stable 88Sr.[11][12] Stable isotopes like 84Sr and 86Sr are enriched for use as tracers in nutritional studies or industrial processes, while 90Sr has powered remote lighthouses and space missions (e.g., Soviet satellites) due to its reliable beta decay heat.[13] Overall, strontium isotopes provide critical tools for understanding Earth's history, human health, and nuclear safety.General overview
Natural occurrence and abundance
Strontium occurs naturally in the Earth's crust at an average abundance of 370 parts per million (ppm).[14] In standard terrestrial samples, its stable isotopes are present in the following proportions: ⁸⁴Sr at 0.56%, ⁸⁶Sr at 9.86%, ⁸⁷Sr at 7.00%, and ⁸⁸Sr at 82.58%.[1] These abundances reflect the primordial composition of strontium, with minor variations arising from the radiogenic production of ⁸⁷Sr through the decay of ⁸⁷Rb in geological materials.[1] Natural variations in strontium isotope abundances are primarily driven by geological processes such as continental weathering and riverine transport. Rivers deliver strontium from weathered continental rocks to marine environments, where inputs from silicate-rich sources with higher ⁸⁷Sr/⁸⁶Sr ratios can elevate the overall seawater strontium composition compared to more primitive, low-radiogenic sources like volcanic rocks.[15] This riverine flux contributes to localized enrichment of strontium in coastal and marine sediments, influencing the global oceanic inventory and creating measurable isotopic gradients.[15] Trace amounts of the radioactive isotope ⁹⁰Sr are present in the environment due to fallout from atmospheric nuclear weapons testing conducted primarily before the 1963 Partial Test Ban Treaty. The total global production of ⁹⁰Sr from these tests was approximately 622 petabecquerels (PBq).[16] Post-treaty estimates indicate a declining atmospheric and global inventory, with the total strontium-90 burden (including deposited and stratospheric components) at about 15.1 megacuries (roughly 559 PBq) by 1966, continuing to decrease through natural decay and deposition.[17]Stable versus radioactive isotopes
Strontium (Z = 38) has approximately 36 known isotopes, four of which are stable: ^{84}Sr, ^{86}Sr, ^{87}Sr, and ^{88}Sr. These stable nuclides do not undergo radioactive decay on observable timescales, with half-lives effectively infinite compared to the age of the universe, as determined by their positions near the line of beta stability and lack of measurable decay branches. ^{87}Sr is stable but its natural abundance includes significant radiogenic contributions from the decay of ^{87}Rb.[4] The remaining 32 isotopes are radioactive, spanning mass numbers from ^{73}Sr to ^{108}Sr, and their stability is assessed based on nuclear binding energies and decay pathways rather than natural occurrence.[18] Radioactive strontium isotopes display characteristic decay trends influenced by their neutron-to-proton ratios. Neutron-rich isotopes, typically those with mass numbers greater than 88, predominantly undergo beta minus (β⁻) decay, in which a neutron is converted to a proton, emitting an electron and an antineutrino, leading to yttrium daughters. In contrast, neutron-deficient isotopes, with mass numbers below 84, favor electron capture (EC) or beta plus (β⁺) decay, where a proton transforms into a neutron, often resulting in rubidium daughters; β⁺ decay is less common due to energy constraints in heavier nuclei. These modes reflect the odd-even pairing effects and the Coulomb barrier's influence on proton-rich decay.[18] The relative stability among strontium isotopes is further enhanced by nuclear shell effects near Z = 38. Even-even configurations, such as ^{88}Sr (with N = 50), benefit from closed proton and neutron shells, approximating a doubly magic nucleus that increases binding energy and reduces decay probability compared to neighboring odd-A or odd-odd isotopes. This shell closure contributes to the observed robustness of stable strontium nuclides against spontaneous fission or alpha decay.[19]Stable isotopes
Properties and characteristics
Strontium has four stable isotopes: ⁸⁴Sr, ⁸⁶Sr, ⁸⁷Sr, and ⁸⁸Sr. These isotopes have atomic masses of 83.913425 u, 85.909260 u, 86.908877 u, and 87.905612 u, respectively.[20] Their nuclear spins are 0 ħ for the even-even isotopes ⁸⁴Sr, ⁸⁶Sr, and ⁸⁸Sr, while ⁸⁷Sr, with an odd number of neutrons, has a spin of 9/2 ħ.[21] In natural terrestrial strontium, the relative abundances are 0.56% for ⁸⁴Sr, 9.86% for ⁸⁶Sr, 7.00% for ⁸⁷Sr, and 82.58% for ⁸⁸Sr, reflecting the greater nuclear stability of the heavier even-even isotope.[21] The nuclear binding energies per nucleon for these isotopes, derived from atomic mass evaluations, are 8.681 MeV for ⁸⁴Sr, 8.710 MeV for ⁸⁶Sr, 8.706 MeV for ⁸⁷Sr, and 8.732 MeV for ⁸⁸Sr. These values indicate a slight increase in stability with mass number, with ⁸⁸Sr having the highest binding energy per nucleon among stable Sr isotopes due to even-even pairing effects, consistent with its highest natural abundance. Neutron separation energies, which measure the energy required to remove a neutron and thus indicate stability against neutron emission, are approximately 11.9 MeV for ⁸⁴Sr, 12.3 MeV for ⁸⁶Sr, 8.43 MeV for ⁸⁷Sr (reflecting odd-neutron pairing), and 11.11 MeV for ⁸⁸Sr. The higher separation energies for even-mass isotopes underscore their enhanced stability.| Isotope | Atomic Mass (u) | Spin (ħ) | Abundance (%) | Binding Energy per Nucleon (MeV) | Neutron Separation Energy (MeV) |
|---|---|---|---|---|---|
| ⁸⁴Sr | 83.913425 | 0 | 0.56 | 8.681 | 11.9 |
| ⁸⁶Sr | 85.909260 | 0 | 9.86 | 8.710 | 12.3 |
| ⁸⁷Sr | 86.908877 | 9/2 | 7.00 | 8.706 | 8.43 |
| ⁸⁸Sr | 87.905612 | 0 | 82.58 | 8.732 | 11.11 |
Geochemical and cosmochemical significance
Stable strontium isotopes, particularly the ratio, serve as powerful geochemical tracers due to the radiogenic enrichment of from the decay of , which varies systematically across Earth's reservoirs. In mantle-derived rocks, this ratio typically ranges from 0.704 to 0.730, reflecting minimal crustal influence, whereas higher values (up to 0.750 or more) indicate interaction with continental crust during magma ascent. This isotopic signature is widely used in igneous petrology to identify crustal contamination processes, such as assimilation or fractional crystallization, in volcanic and plutonic systems. In marine geochemistry, seawater ratios (historically around 0.709, with variations over geological time) track global weathering fluxes and ocean circulation patterns, linking continental erosion to deep-sea sediment records. The rubidium-strontium (Rb-Sr) dating method exploits the beta decay of to stable , with a half-life of years, enabling precise age determinations for geological materials. This isochron technique plots against for multiple samples from a closed system, yielding both age and initial isotopic composition; it has dated ancient rocks and meteorites up to 4.5 billion years old, such as the Allende chondrite. The method's robustness stems from strontium's moderate incompatibility during partial melting and its immobility in most metamorphic events, making it ideal for whole-rock and mineral isochrons in Precambrian terrains. In cosmochemistry, variations in strontium isotope ratios among extraterrestrial materials reveal processes of early solar system differentiation and nucleosynthesis. Lunar basalts exhibit ratios of approximately 0.700 to 0.702, lower than Earth's mantle, suggesting a homogenized reservoir from magma ocean crystallization without significant Rb fractionation. Similarly, carbonaceous chondrites show ratios around 0.698 to 0.710, while ordinary chondrites are slightly higher, indicating heterogeneous accretion and thermal processing in the protoplanetary disk that influenced planetary compositions. These signatures, preserved in meteorites, provide constraints on the timing and extent of volatile loss and core formation in planetesimals.Radioactive isotopes
Long-lived isotopes
Long-lived radioactive isotopes of strontium are those with half-lives exceeding approximately 50 days, enabling significant environmental persistence compared to shorter-lived counterparts. These isotopes, primarily produced through nuclear fission or natural decay processes, exhibit beta decay or electron capture modes and share strontium's chemical similarity to calcium, facilitating their uptake in biological systems and mobility in soils and water. This behavior enhances their potential for long-term ecological and radiological impact, particularly in contaminated environments. Strontium-90 (⁹⁰Sr) is the most prominent long-lived isotope, with a half-life of 28.8 years, decaying via beta emission to yttrium-90 (⁹⁰Y). The beta particle has a maximum energy of 0.546 MeV, while the daughter ⁹⁰Y, with a half-life of 64 hours, further decays by beta emission with a higher energy of up to 2.28 MeV, contributing to the overall radiological hazard. Due to its moderate half-life and fission yield of about 5.7% in uranium-235 reactors, ⁹⁰Sr is a key component of nuclear fallout, where it persists in the environment and bioaccumulates in bone tissue, mimicking calcium's metabolic pathways. Studies of atmospheric nuclear testing and reactor releases have utilized ⁹⁰Sr as a tracer for global dispersion and soil contamination patterns. Strontium-89 (⁸⁹Sr), with a half-life of 50.5 days, is a pure beta emitter decaying to stable yttrium-89 (⁸⁹Y), releasing a beta particle with a maximum energy of 1.49 MeV. It arises primarily from nuclear fission, with a yield of around 5.5% in thermal neutron fission of ²³⁵U, making it a significant byproduct in reactor operations and weapons testing. Although its shorter half-life limits long-term persistence relative to ⁹⁰Sr, ⁸⁹Sr contributes to acute radiological doses in fresh fission products and exhibits similar environmental mobility to calcium, aiding its transport through aquatic and terrestrial systems. Other notable long-lived isotopes include strontium-85 (⁸⁵Sr), which decays by electron capture to stable rubidium-85 (⁸⁵Rb) with a half-life of 64.8 days, emitting characteristic X-rays and gamma rays up to 514 keV. This isotope is produced in low yields during fission and has been used in tracer studies for industrial and medical applications, though its environmental role is minor due to limited natural occurrence. Additionally, stable ⁸⁷Sr contains primordial radiogenic contributions from the beta decay of rubidium-87 (⁸⁷Rb), which has an extremely long half-life of 4.88 × 10¹⁰ years, influencing strontium isotope ratios in geological samples and enabling geochronology via the rubidium-strontium method. The chemical analogy between strontium and calcium underlies the environmental mobility of all these isotopes, allowing them to substitute for calcium in hydroxyapatite structures and facilitating their cycling in food webs and groundwater.Short-lived isotopes
Short-lived isotopes of strontium, defined here as those with half-lives less than one year, are primarily of interest in nuclear physics for studying decay processes near the proton and neutron drip lines through accelerator-based experiments. These isotopes exhibit a range of decay modes influenced by their neutron-to-proton ratio: proton-rich variants (lower mass numbers) predominantly undergo electron capture (EC) or positron emission (β⁺), while neutron-rich ones (higher mass numbers) favor β⁻ decay. Q-values for these decays typically range from 0.1 to several MeV, reflecting the energy available for the transition to daughter nuclei, often with branching ratios dominated by a single primary mode but occasionally including minor neutron emission or isomeric transitions.[23] Proton-rich examples include ⁸¹Sr and ⁸³Sr. The isotope ⁸¹Sr decays primarily via EC/β⁺ (branching ratio ≈100%) to ⁸¹Rb, with a half-life of 22.3(4) minutes and a Q-value of approximately 5.2 MeV for the β⁺ branch. Similarly, ⁸³Sr has a half-life of 32.41(3) hours and decays by EC (≈86%) and β⁺ (≈14%) to ⁸³Rb, with a total Q-value of 2.276 MeV; the decay populates excited states in the daughter, leading to γ emissions such as 0.356 MeV (≈50% intensity). The borderline case of ⁸²Sr, with a half-life of 25.36(2) days, undergoes pure EC (100%) to ⁸²Rb (Q-value 3.364 MeV), with no significant γ rays due to ground-state feeding.[24][23][25] Neutron-rich short-lived isotopes, often produced in fission or fragmentation reactions, demonstrate β⁻ decay schemes that probe shell structures in yttrium daughters. For instance, ⁹¹Sr decays by β⁻ (100%) to ⁹¹Y with a half-life of 9.63(5) hours and Q-value of 2.699 MeV, featuring high-energy β particles (E_max ≈ 2.7 MeV) and associated γ rays like 1.024 MeV (≈15%). The ⁹²Sr isotope has a half-life of 2.71(2) hours and β⁻ decays (100%) to ⁹²Y (Q-value 1.911 MeV), with branching to excited levels yielding γ transitions such as 0.935 MeV (≈95%). Further neutron excess is seen in ⁹³Sr, which has an extremely short half-life of 7.423(7) minutes and β⁻ decays (100%) to ⁹³Y (Q-value 4.137 MeV), often with delayed neutron emission (branching ≈20-30%) due to population of high-lying states.[26][27][28] At the neutron-rich extreme, isotopes like ¹⁰⁰Sr represent limits of stability, with a half-life of 202(20) ms and β⁻ decay (100%, Q-value ≈7.08 MeV) to ¹⁰⁰Y, including a minor β⁻n channel (≈0.78%) that aids in mapping the drip line. These rapid decays highlight the role of short-lived Sr isotopes in advancing models of nuclear deformation and β-delayed processes in astrophysical r-process simulations.[29]| Isotope | Half-life | Primary Decay Mode (Branching) | Q-value (MeV) | Key Features |
|---|---|---|---|---|
| ⁸¹Sr | 22.3 min | EC/β⁺ (100%) | 5.2 | Proton-rich, high Q for imaging studies proxy |
| ⁸²Sr | 25.36 days | EC (100%) | 3.364 | Borderline long, ground-state to ⁸²Rb |
| ⁸³Sr | 32.41 h | EC (86%), β⁺ (14%) | 2.276 | γ cascade in ⁸³Rb |
| ⁹¹Sr | 9.63 h | β⁻ (100%) | 2.699 | Fission product analog |
| ⁹²Sr | 2.71 h | β⁻ (100%) | 1.911 | Strong γ from daughter |
| ⁹³Sr | 7.423 min | β⁻ (100%), β⁻n (~25%) | 4.137 | Delayed neutron emission |
| ¹⁰⁰Sr | 202 ms | β⁻ (99.22%), β⁻n (0.78%) | 7.08 | Drip-line probe |
