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Isotopes of sulfur
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34S abundances vary greatly (between 3.96 and 4.77 percent) in natural samples. | ||||||||||||||||||||||||||||||||||||
| Standard atomic weight Ar°(S) | ||||||||||||||||||||||||||||||||||||
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
Sulfur (16S) has 23 known isotopes with mass numbers ranging from 27 to 49, four of which are stable: 32S (94.85%), 33S (0.76%), 34S (4.37%), and 36S (0.016%). The preponderance of sulfur-32 is explained by its production from carbon-12 plus successive fusion capture of five helium-4 nuclei in the alpha process of nucleosynthesis.
The main radioisotope 35S is formed from cosmic ray spallation of 40Ar in the atmosphere. Other radioactive isotopes of sulfur are all comparatively short-lived. The next longest-lived radioisotope is sulfur-38, with a half-life of 170 minutes. Isotopes lighter than 32S mostly decay to isotopes of phosphorus or silicon, while 35S and heavier radioisotopes decay to isotopes of chlorine.
The beams of several radioactive isotopes (such as those of 44S) have been studied theoretically within the framework of the synthesis of superheavy elements, especially those ones in the vicinity of island of stability.[4][5]
When sulfide minerals are precipitated, isotopic equilibration among solids and liquid may cause small differences in the δ34S values of co-genetic minerals. The differences between minerals can be used to estimate the temperature of equilibration. The δ13C and δ34S of coexisting carbonates and sulfides can be used to determine the pH and oxygen fugacity of the ore-bearing fluid during ore formation.[citation needed]
In most forest ecosystems, sulfate is derived mostly from the atmosphere; weathering of ore minerals and evaporites also contribute some sulfur. Sulfur with a distinctive isotopic composition has been used to identify pollution sources, and enriched sulfur has been added as a tracer in hydrologic studies. Differences in the natural abundances can also be used in systems where there is sufficient variation in the 34S of ecosystem components. Rocky Mountain lakes thought to be dominated by atmospheric sources of sulfate have been found to have different δ34S values from oceans believed to be dominated by watershed sources of sulfate.[citation needed]
List of isotopes
[edit]
| Nuclide [n 1] |
Z | N | Isotopic mass (Da)[6] [n 2][n 3] |
Half-life[1] |
Decay mode[1] [n 4] |
Daughter isotope [n 5] |
Spin and parity[1] [n 6][n 7] |
Natural abundance (mole fraction) | |||||||||||
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
| Excitation energy | Normal proportion[1] | Range of variation | |||||||||||||||||
| 27S | 16 | 11 | 27.01878(43)# | 16.3(2) ms | β+, p (61%) | 26Si | (5/2+) | ||||||||||||
| β+ (36%) | 27P | ||||||||||||||||||
| β+, 2p (3.0%) | 25Al | ||||||||||||||||||
| 28S | 16 | 12 | 28.00437(17) | 125(10) ms | β+ (79.3%) | 28P | 0+ | ||||||||||||
| β+, p (20.7%) | 27Si | ||||||||||||||||||
| 29S | 16 | 13 | 28.996678(14) | 188(4) ms | β+ (53.6%) | 29P | 5/2+# | ||||||||||||
| β+, p (46.4%) | 28Si | ||||||||||||||||||
| 30S | 16 | 14 | 29.98490677(22) | 1.1798(3) s | β+ | 30P | 0+ | ||||||||||||
| 31S | 16 | 15 | 30.97955700(25) | 2.5534(18) s | β+ | 31P | 1/2+ | ||||||||||||
| 32S[n 8] | 16 | 16 | 31.9720711735(14) | Stable | 0+ | 0.9485(255) | |||||||||||||
| 33S | 16 | 17 | 32.9714589086(14) | Stable | 3/2+ | 0.00763(20) | |||||||||||||
| 34S | 16 | 18 | 33.967867011(47) | Stable | 0+ | 0.04365(235) | |||||||||||||
| 35S | 16 | 19 | 34.969032321(43) | 87.37(4) d | β− | 35Cl | 3/2+ | Trace[n 9] | |||||||||||
| 36S | 16 | 20 | 35.96708069(20) | Stable | 0+ | 1.58(17)×10−4 | |||||||||||||
| 37S | 16 | 21 | 36.97112550(21) | 5.05(2) min | β− | 37Cl | 7/2− | ||||||||||||
| 38S | 16 | 22 | 37.9711633(77) | 170.3(7) min | β− | 38Cl | 0+ | ||||||||||||
| 39S | 16 | 23 | 38.975134(54) | 11.5(5) s | β− | 39Cl | (7/2)− | ||||||||||||
| 40S | 16 | 24 | 39.9754826(43) | 8.8(22) s | β− | 40Cl | 0+ | ||||||||||||
| 41S | 16 | 25 | 40.9795935(44) | 1.99(5) s | β− | 41Cl | 7/2−# | ||||||||||||
| 42S | 16 | 26 | 41.9810651(30) | 1.016(15) s | β− (>96%) | 42Cl | 0+ | ||||||||||||
| β−, n (<1%) | 41Cl | ||||||||||||||||||
| 43S | 16 | 27 | 42.9869076(53) | 265(13) ms | β− (60%) | 43Cl | 3/2− | ||||||||||||
| β−, n (40%) | 42Cl | ||||||||||||||||||
| 43mS | 320.7(5) keV | 415.0(26) ns | IT | 43S | (7/2−) | ||||||||||||||
| 44S | 16 | 28 | 43.9901188(56) | 100(1) ms | β− (82%) | 44Cl | 0+ | ||||||||||||
| β−, n (18%) | 43Cl | ||||||||||||||||||
| 44mS | 1365.0(8) keV | 2.619(26) μs | IT | 44S | 0+ | ||||||||||||||
| 45S | 16 | 29 | 44.99641(32)# | 68(2) ms | β−, n (54%) | 44Cl | 3/2−# | ||||||||||||
| β− (46%) | 45Cl | ||||||||||||||||||
| 46S | 16 | 30 | 46.00069(43)# | 50(8) ms | β− | 46Cl | 0+ | ||||||||||||
| 47S | 16 | 31 | 47.00773(43)# | 24# ms [>200 ns] |
3/2−# | ||||||||||||||
| 48S | 16 | 32 | 48.01330(54)# | 10# ms [>200 ns] |
0+ | ||||||||||||||
| 49S | 16 | 33 | 49.02189(63)# | 4# ms [>400 ns] |
1/2−# | ||||||||||||||
| This table header & footer: | |||||||||||||||||||
- ^ mS – 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).
- ^
Modes of decay:
IT: Isomeric transition n: Neutron emission p: Proton emission - ^ Bold symbol as daughter – Daughter product is stable.
- ^ ( ) spin value – Indicates spin with weak assignment arguments.
- ^ # – Values marked # are not purely derived from experimental data, but at least partly from trends of neighboring nuclides (TNN).
- ^ Heaviest theoretically stable nuclide with equal numbers of protons and neutrons
- ^ Cosmogenic
See also
[edit]Daughter products other than sulfur
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: Sulfur". CIAAW. 2009.
- ^ 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.
- ^ Zagrebaev, Valery; Greiner, Walter (2008-09-24). "Synthesis of superheavy nuclei: A search for new production reactions". Physical Review C. 78 (3) 034610. arXiv:0807.2537. Bibcode:2008PhRvC..78c4610Z. doi:10.1103/PhysRevC.78.034610. S2CID 122586703.
- ^ Zhu, Long (2019-12-01). "Possibilities of producing superheavy nuclei in multinucleon transfer reactions based on radioactive targets *". Chinese Physics C. 43 (12) 124103. Bibcode:2019ChPhC..43l4103Z. doi:10.1088/1674-1137/43/12/124103. ISSN 1674-1137. S2CID 250673444.
- ^ 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.
External links
[edit]Isotopes of sulfur
View on GrokipediaBackground
Sulfur Element Overview
Sulfur is a chemical element with atomic number 16 and the electron configuration [Ne] 3s² 3p⁴.[7] It belongs to group 16 of the periodic table, known as the chalcogens, and is classified as a nonmetal.[8] Sulfur plays a vital role in various chemical processes due to its position in the p-block, enabling it to form diverse compounds essential in both natural and industrial contexts./Descriptive_Chemistry/Elements_Organized_by_Group/Group_16:The_Oxygen_Family/Z016_Chemistry_of_Sulfur(Z16)) Sulfur exhibits common oxidation states of +6, +4, 0, and -2, allowing it to participate in a wide range of bonding scenarios from sulfides to sulfates./Descriptive_Chemistry/Elements_Organized_by_Group/Group_16:The_Oxygen_Family/Z016_Chemistry_of_Sulfur(Z16)) The element exists in several allotropes, including the stable rhombic form (α-sulfur), the monoclinic form (β-sulfur), and the amorphous plastic sulfur, each with distinct crystal structures and physical properties.[9] These allotropes influence sulfur's reactivity and applications, with rhombic sulfur being the most common at standard conditions./Descriptive_Chemistry/Elements_Organized_by_Group/Group_16:The_Oxygen_Family/Z016_Chemistry_of_Sulfur(Z16)) In nature, sulfur occurs abundantly in minerals such as pyrite (FeS₂) and gypsum (CaSO₄·2H₂O), often extracted from volcanic deposits or sedimentary rocks.[7] The standard atomic weight of sulfur is [32.059, 32.076] u, primarily determined by the prevalence of its most abundant isotope, ^{32}S, with variations due to isotopic abundances in different samples.[2] Sulfur has been recognized since ancient times, mentioned in the Bible and utilized by civilizations in Greece, China, and Egypt for fumigation and purification.[7] It served key roles in medicine for treating skin ailments, in the production of gunpowder as a fuel component in Chinese inventions from the 9th century, and in early dyeing processes through sulfur-based compounds.[10]Isotopes and Their Relevance
Isotopes are atoms of the same chemical element that possess the same atomic number (Z), which determines the number of protons, but differ in their mass number (A), due to varying numbers of neutrons in the nucleus. For sulfur, with Z = 16, isotopes are denoted using nuclide notation as ^{A}{16}\text{S}, such as ^{32}{16}\text{S} for the most common variant. Sulfur has four stable isotopes—^{32}\text{S}, ^{33}\text{S}, ^{34}\text{S}, and ^{36}\text{S}—along with 21 radioactive isotopes, resulting in a total of 25 known isotopes spanning mass numbers from 26 to 49.[1] The presence of multiple stable sulfur isotopes enables precise measurements of their ratios, which are crucial for tracing geochemical and biological processes such as sulfate reduction, sulfide oxidation, and mineral formation.[11] These ratios are typically expressed using delta notation, for example δ^{34}\text{S}, which quantifies deviations in the ^{34}\text{S}/^{32}\text{S} ratio relative to a standard, revealing isotopic fractionation effects driven by reaction kinetics or equilibrium.[11] A distinctive feature of sulfur isotopes is mass-independent fractionation (MIF), where anomalies in ^{33}\text{S} and ^{36}\text{S} relative to mass-dependent expectations occur, providing insights into ancient atmospheric conditions, such as low oxygen levels on early Earth, through photochemical reactions in an anoxic environment.Natural Occurrence
Terrestrial Abundance
Sulfur is unevenly distributed across Earth's terrestrial reservoirs, with the crust serving as the primary long-term storage site at approximately 0.03–0.04 wt%, equivalent to about 350 ppm. Within the crust, sulfur concentrates in sulfide minerals such as pyrite (FeS₂) and chalcopyrite (CuFeS₂), sulfate minerals including gypsum (CaSO₄·2H₂O) and barite (BaSO₄), and volcanic emissions like SO₂ and H₂S, which account for localized enrichments in geothermal and ore deposit settings. In the oceans, sulfur exists mainly as dissolved sulfate (SO₄²⁻) at concentrations of roughly 28 mmol/L (2.8 g/L), comprising over 90% of mobile sulfur and influencing global geochemical cycles. Atmospheric sulfur is dilute, primarily as SO₂ gas and sulfate aerosols, with background SO₂ levels around 0.1–0.5 ppb in remote regions, though episodic volcanic injections can elevate concentrations to several ppm. The biosphere holds a smaller fraction, integrated into organic compounds like amino acids (cysteine and methionine), where sulfur constitutes 0.2–0.5% of dry weight in terrestrial plants and animals, facilitating metabolic processes.[12][13][14][15][16] The baseline isotopic composition of terrestrial sulfur, defined by the Vienna-Canyon Diablo Troilite (V-CDT) standard, reflects the average bulk Earth ratio: 95.02% ³²S, 0.75% ³³S, 4.21% ³⁴S, and 0.02% ³⁶S. This standard underpins measurements across reservoirs, with deviations expressed as δ³⁴S (per mil deviations from V-CDT). Oceanic sulfate closely mirrors this average but shows consistent enrichment, with δ³⁴S ≈ +21‰, due to long-term seawater buffering. Atmospheric sulfur isotopes align near 0‰ for volcanic SO₂ but vary with biogenic dimethyl sulfide (DMS) inputs from marine phytoplankton, which carry δ³⁴S signatures similar to seawater. In the biosphere, soil and plant sulfur typically ranges from δ³⁴S -5‰ to +15‰, reflecting uptake from crustal and atmospheric sources. Crustal sulfides in sedimentary environments exhibit broader variability, but the V-CDT remains the reference for global normalization.[4][17] Geological processes induce isotopic heterogeneity in crustal sulfur. Evaporites, formed from concentrated seawater sulfate in arid basins, display ³⁴S enrichment, with δ³⁴S values often 15–25‰, as seen in Permian and Eocene deposits. Conversely, mantle-derived rocks like peridotites and basalts show ³⁴S depletion relative to the standard, with δ³⁴S near 0‰ ± 2‰, indicative of minimal processing from deep Earth sources. These variations highlight sulfur's role in tracing lithospheric evolution, with evaporites preserving marine signals and mantle materials reflecting primordial compositions.[18][19] Anthropogenic activities, especially fossil fuel combustion, perturb local sulfur isotope distributions. Coal and petroleum sources yield SO₂ with δ³⁴S spanning -35‰ to +33‰ (mean ≈ +3‰), differing from natural crustal baselines and causing 5–20‰ shifts in atmospheric, precipitation, and soil δ³⁴S near emission sites. Such alterations, prominent since the Industrial Revolution, overlay geological signals in urban and industrial zones, complicating environmental tracing but enabling source apportionment studies.[20]Stellar Nucleosynthesis
Sulfur isotopes are synthesized primarily in the late evolutionary stages of massive stars with initial masses exceeding 8 solar masses (M⊙), where nuclear fusion processes in the stellar core and explosive events drive the production of elements beyond oxygen. During hydrostatic silicon burning, which occurs at core temperatures around 3–4 billion Kelvin, alpha-particle captures on silicon-28 and other intermediates lead to the formation of sulfur-32 as the dominant isotope, alongside smaller amounts of silicon-28 and iron-group nuclei. This phase builds up significant quantities of ³²S in the silicon-burning shell, but much of the final yield is released through the explosive silicon burning triggered by the core-collapse supernova explosion of these stars. Core-collapse supernovae from progenitors in this mass range are the main astrophysical sites for injecting ³²S into the interstellar medium, contributing the bulk of cosmic sulfur.[21][22] Heavier sulfur isotopes, including ³³S, ³⁴S, and ³⁶S, arise predominantly from neutron capture reactions during the explosive nucleosynthesis phases in these supernovae. In the high-entropy, neutron-rich environments of the supernova ejecta—particularly in the neutrino-driven wind and outer layers—slow neutron captures (s-process-like conditions) and incomplete explosive burning processes incorporate neutrons onto seed nuclei like ³²S, producing isotopic variations. For instance, ³⁴S forms via neutron capture on ³³S followed by beta decay, while ³⁶S results from further captures, though yields are sensitive to the neutron flux and temperature profiles in the explosion. These processes occur on timescales of seconds to minutes post-collapse, with Type II supernovae serving as key contributors to the heavier isotopes' abundances.[23] In the solar system, the cosmic abundance of sulfur relative to hydrogen is approximately 1.5 × 10⁻⁵ (by number), reflecting the integrated yields from generations of massive star nucleosynthesis, with ³²S comprising about 95% of the total sulfur inventory. This dominance underscores the efficiency of alpha-capture pathways in producing ³²S, while neutron processes contribute the remaining ~5% to ³³S, ³⁴S, and ³⁶S. Observations of presolar grains in meteorites provide direct evidence of these origins, revealing isotopic anomalies such as enrichments in ³³S (up to several times solar ratios) in silicon carbide grains linked to Type II supernova ejecta. These signatures, preserved in grains that survived interstellar travel and solar system formation, confirm heterogeneous sulfur isotope distributions from individual supernova events and highlight the role of explosive nucleosynthesis in seeding the early solar nebula.[24][25][26]Stable Isotopes
Properties and Abundances
Sulfur has four stable isotopes: ^{32}S, ^{33}S, ^{34}S, and ^{36}S. These isotopes exhibit distinct nuclear properties, including atomic masses and nuclear spins, which influence their roles in scientific applications. Their relative natural abundances reflect primordial nucleosynthetic processes and subsequent mass-dependent fractionations in Earth's geochemical cycles.[27] ^{32}S, with an atomic mass of 31.972 u and nuclear spin of 0, is the most abundant stable isotope of sulfur at 94.99%. As the predominant isotope, it forms the basis for most sulfur-containing biomolecules, such as the amino acid cysteine, where it constitutes the majority of sulfur atoms due to its high natural prevalence.[2][6][11] ^{33}S has an atomic mass of 32.971 u and a nuclear spin of 3/2, with a relative abundance of 0.75%. Its odd number of nucleons provides a non-zero spin, enabling nuclear magnetic resonance (NMR) studies of sulfur compounds at natural abundance, though low sensitivity requires high-field spectrometers.[2][6][28] ^{34}S possesses an atomic mass of 33.968 u and nuclear spin of 0, occurring at 4.25% abundance. This even-mass isotope is central to geochemical analyses, particularly δ^{34}S measurements, which track sulfur cycling in environmental and biological systems by quantifying deviations from the standard ^{32}S/^{34}S ratio.[2][6][29] ^{36}S, the heaviest stable isotope, has an atomic mass of 35.967 u and nuclear spin of 0, with the lowest abundance at 0.01%. As the rarest stable sulfur isotope, it serves as a sensitive indicator of mass-dependent isotopic effects in fractionation processes.[2][6][30] The standard atomic weight of sulfur varies between 32.059 and 32.076 u, reflecting natural isotopic variability due to shifts in these abundances across different reservoirs. While baseline abundances are fixed, isotopic fractionation can alter local ratios in specific environments.[2]Isotopic Fractionation
Isotopic fractionation refers to the physical and chemical processes that lead to variations in the ratios of stable sulfur isotopes, primarily ^{32}S, ^{33}S, and ^{34}S, in natural systems. These processes cause preferential enrichment or depletion of specific isotopes in products relative to reactants, enabling the use of sulfur isotope ratios as tracers for environmental and biological transformations. Fractionation can be mass-dependent, where the magnitude scales with differences in atomic mass, or mass-independent, which deviates from expected mass-proportional relationships.[11] The extent of fractionation is quantified using the delta (δ) notation in per mil (‰), defined as: with analogous expressions for δ^{34}S and δ^{36}S, referenced to the Vienna Canyon Diablo Troilite (VCDT) standard.[31] Mass-dependent fractionation (MDF) dominates in most modern geological and biological processes. Kinetic MDF arises during unidirectional reactions where lighter isotopes react faster due to lower zero-point energies, as seen in bacterial sulfate reduction by dissimilatory sulfate-reducing bacteria (SRB). In this process, SRB preferentially metabolize ^{32}S over heavier isotopes during sulfate activation and reduction to sulfide, resulting in H_2S enriched in ^{32}S by 15–70‰ relative to residual sulfate, depending on factors like sulfate concentration and cell-specific reduction rates.[32] Equilibrium MDF occurs in reversible processes, such as isotope exchange or mineral precipitation, where isotopes partition according to thermodynamic equilibrium. For example, during sulfate-sulfide equilibrium at low temperatures, sulfate is enriched in ^{34}S relative to sulfide, with the fractionation factor K = (^{34}S/^{32}S){\text{sulfate}} / (^{34}S/^{32}S){\text{sulfide}} \approx 1.070 at 25°C, corresponding to approximately 70‰ enrichment in δ^{34}S for sulfate. This equilibrium also influences mineral precipitation, where growing crystals like barite (BaSO_4) or pyrite (FeS_2) incorporate sulfur with small but systematic isotopic offsets from the fluid phase.[33] Mass-independent fractionation (MIF) produces isotopic compositions that do not follow mass-dependent scaling laws, often quantified as Δ^{33}S = δ^{33}S - 0.515 \times δ^{34}S. In the Archean atmosphere, prior to the rise of oxygen, photochemical reactions involving SO_2 and other sulfur gases under anoxic conditions generated MIF signals through mechanisms like UV self-shielding of SO isotopes, leading to Δ^{33}S anomalies up to 20‰ preserved in ancient sulfides and sulfates. These signals vanished after the Great Oxidation Event around 2.4 billion years ago, when O_2 scavenged reactive sulfur species and suppressed photochemical MIF.Radioactive Isotopes
Key Examples and Production
Sulfur-35 (³⁵S) is the most prominent radioactive isotope of sulfur, with a half-life of 87.37 days, decaying via β⁻ emission to chlorine-35 (³⁵Cl) with a maximum electron energy of 167 keV. It is primarily produced naturally through cosmic ray spallation of atmospheric argon-40 (⁴⁰Ar), generating a flux of approximately 10⁴ atoms/cm²/s, which serves as a key tracer for atmospheric mixing processes.[4] The global atmospheric inventory of ³⁵S is estimated at around 10¹⁸ atoms, reflecting its short residence time and continuous cosmogenic replenishment.[34] Other notable short-lived radioactive sulfur isotopes include ³¹S, with a half-life of 2.6 seconds, typically produced via charged-particle reactions in particle accelerators; ³⁷S, with a half-life of 5.05 minutes, decaying by β⁻ emission; and ³⁸S, with a half-life of 2.84 hours.[6] These isotopes are typically generated in high-energy settings such as particle accelerators or nuclear reactors, where they arise from reactions involving lighter stable sulfur targets like ³²S or ³⁴S. Artificial production of radioactive sulfur isotopes commonly involves neutron irradiation of stable sulfur targets in nuclear reactors, such as the reaction ³⁴S(n,γ)³⁵S to yield ³⁵S. For shorter-lived isotopes like ³¹S, ³⁷S, and ³⁸S, production relies on charged particle accelerators, enabling precise control over beam energies to induce spallation or other nuclear reactions on sulfur-enriched materials.[35] These methods leverage the abundance of stable isotopes as starting materials to generate carrier-free radionuclides for research applications.Decay Characteristics
Radioactive isotopes of sulfur exhibit decay modes determined by their neutron-to-proton ratio. Neutron-rich isotopes, such as those with mass numbers greater than 36, primarily undergo β⁻ decay, where a neutron transforms into a proton, electron, and antineutrino, as exemplified by the reaction .[36] Proton-rich isotopes, lighter than the stable ones, decay via β⁺ emission or electron capture (EC), converting a proton to a neutron, as in .[36] The most significant radioactive sulfur isotope, , undergoes pure β⁻ decay to the ground state of stable , with no accompanying γ emission, making it suitable for applications requiring low-energy beta detection without penetrating radiation.[37] Its Q-value for β⁻ decay is 167.3 keV, corresponding to the maximum electron kinetic energy, while the average beta energy is 49 keV.[37] The half-life of is 87.37 ± 0.04 days, establishing it as the longest-lived radioactive sulfur isotope.[38] Among shorter-lived isotopes, decays exclusively by β⁻ emission (100% branching ratio) with a half-life of 170.3 ± 0.7 minutes and multiple beta branches leading to excited states in .[39] Extremely short-lived examples include the proton-rich , which decays primarily by proton emission with a half-life of 15.5 ms, and the neutron-rich , which undergoes neutron emission with a half-life of less than 200 ns.[36] These rapid decays highlight the instability of sulfur isotopes far from the line of stability.Isotope Data
Stable Isotopes Table
The four stable isotopes of sulfur are summarized in the table below, including their mass numbers, atomic masses, nuclear spin and parity, natural abundances, and contributions to the standard atomic weight (calculated as abundance fraction multiplied by isotopic mass). Data are based on IUPAC recommendations from 2021, with abundances reported to two decimal places and uncertainties noted where significant (e.g., ³²S abundance 94.99 ± 0.26%).[40][2]| Isotope | Mass (u) | Spin/Parity | Natural Abundance (%) | Relative Atomic Mass Contribution (u) |
|---|---|---|---|---|
| ³²S | 31.972071 | 0⁺ | 94.99(26) | 30.382 |
| ³³S | 32.971458 | 3/2⁺ | 0.75(2) | 0.247 |
| ³⁴S | 33.967867 | 0⁺ | 4.25(24) | 1.444 |
| ³⁶S | 35.967081 | 0⁺ | 0.01(1) | 0.004 |
Radioactive Isotopes Table
The radioactive isotopes of sulfur range from mass number 27 to 49, comprising 19 known nuclides with half-lives exceeding 1 μs, as documented in IAEA Nuclear Data Services up to 2025.[41] These isotopes exhibit proximity to the line of stability, where even-odd nucleon pairings influence decay properties, such as relatively longer half-lives for odd-neutron nuclides compared to even-even counterparts. Isotopes with half-lives shorter than 1 μs are omitted here due to their negligible persistence. The table below presents selected representative examples, highlighting key production methods and primary decay characteristics; stable isotopes serve as endpoints for decay chains in heavier cases.[41]| Mass number (A) | Half-life | Decay mode | Decay energy (keV) | Daughter nuclide | Production note |
|---|---|---|---|---|---|
| 27 | 4.4 ms | EC | 18.7 | ^{27}Al | Synthetic (projectile fragmentation) |
| 31 | 2.56 s | EC + β⁺ | 5398 | ^{31}P | Synthetic (accelerator) |
| 35 | 87.37 d | β⁻ | 167 | ^{35}Cl | Cosmogenic/reactor |
| 37 | 5.05 min | β⁻ | 5100 (approx.) | ^{37}Cl | Reactor (neutron capture) |
| 38 | 2.84 h | β⁻ | 3923 | ^{38}Cl | Reactor (neutron capture) |
| 39 | 11.5 s | β⁻ | 13,000 (approx.) | ^{39}Cl | Synthetic (accelerator) |
| 42 | 1.02 s | β⁻ | 20,000 (approx.) | ^{42}Cl | Synthetic (fission fragment) |
| 45 | 68 ms | β⁻ | 25,000 (approx.) | ^{45}Cl | Synthetic (accelerator) |
| 49 | 33 ms | β⁻ | 6070 | ^{49}Cl | Synthetic (projectile fragmentation) |
