{"status":"ok","message-type":"work","message-version":"1.0.0","message":{"indexed":{"date-parts":[[2026,2,7]],"date-time":"2026-02-07T19:21:15Z","timestamp":1770492075777,"version":"3.49.0"},"reference-count":58,"publisher":"Walter de Gruyter GmbH","issue":"3","funder":[{"DOI":"10.13039\/501100001321","name":"National Research Foundation","doi-asserted-by":"publisher","award":["119903"],"award-info":[{"award-number":["119903"]}],"id":[{"id":"10.13039\/501100001321","id-type":"DOI","asserted-by":"publisher"}]}],"content-domain":{"domain":[],"crossmark-restriction":false},"short-container-title":[],"published-print":{"date-parts":[[2023,7,1]]},"abstract":"<jats:title>Abstract<\/jats:title>\n               <jats:p>In this paper, we introduce and study the concept of split monotone variational inclusion problem with multiple output sets (SMVIPMOS).\nWe propose a new iterative scheme, which employs the viscosity approximation technique for approximating the solution of the SMVIPMOS with fixed point constraints of a nonexpansive mapping in real Hilbert spaces.\nThe proposed method utilises the inertial technique for accelerating the speed of convergence and a self-adaptive step size so that its implementation does not require prior knowledge of the operator norm.\nUnder mild conditions, we obtain a strong convergence result for the proposed algorithm and obtain a consequent result, which complements several existing results in the literature.\nMoreover, we apply our result to study the notions of split variational inequality problem with multiple output sets with fixed point constraints and split convex minimisation problem with multiple output sets with fixed point constraints in Hilbert spaces.\nFinally, we present some numerical experiments to demonstrate the implementability of our proposed method.<\/jats:p>","DOI":"10.1515\/cmam-2022-0199","type":"journal-article","created":{"date-parts":[[2023,2,28]],"date-time":"2023-02-28T16:21:40Z","timestamp":1677601300000},"page":"729-749","source":"Crossref","is-referenced-by-count":37,"title":["On Split Monotone Variational Inclusion Problem with Multiple Output Sets with Fixed Point Constraints"],"prefix":"10.1515","volume":"23","author":[{"given":"Victor Amarachi","family":"Uzor","sequence":"first","affiliation":[{"name":"School of Mathematics, Statistics and Computer Science , University of KwaZulu-Natal , Durban , South Africa"}]},{"given":"Timilehin Opeyemi","family":"Alakoya","sequence":"additional","affiliation":[{"name":"School of Mathematics, Statistics and Computer Science , University of KwaZulu-Natal , Durban , South Africa"}]},{"ORCID":"https:\/\/orcid.org\/0000-0003-0389-7469","authenticated-orcid":false,"given":"Oluwatosin Temitope","family":"Mewomo","sequence":"additional","affiliation":[{"name":"School of Mathematics, Statistics and Computer Science , University of KwaZulu-Natal , Durban , South Africa"}]}],"member":"374","published-online":{"date-parts":[[2023,3,1]]},"reference":[{"key":"2023070413382881489_j_cmam-2022-0199_ref_001","doi-asserted-by":"crossref","unstructured":"R. P. Agarwal, D. O\u2019Regan and D. R. Sahu,\nFixed Point Theory for Lipschitzian-Type Mappings with Applications,\nTopol. Fixed Point Theory Appl. 6,\nSpringer, New York, 2009.","DOI":"10.1155\/2009\/439176"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_002","doi-asserted-by":"crossref","unstructured":"T. O. Alakoya, L. O. Jolaoso and O. T. Mewomo,\nModified inertial subgradient extragradient method with self adaptive stepsize for solving monotone variational inequality and fixed point problems,\nOptimization 70 (2021), no. 3, 545\u2013574.","DOI":"10.1080\/02331934.2020.1723586"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_003","doi-asserted-by":"crossref","unstructured":"T. O. Alakoya and O. T. Mewomo,\nViscosity \ud835\udc46-iteration method with inertial technique and self-adaptive step size for split variational inclusion, equilibrium and fixed point problems,\nComput. Appl. Math. 41 (2022), no. 1, Paper No. 39.","DOI":"10.1007\/s40314-021-01749-3"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_004","unstructured":"T. O. Alakoya, A. O. E. Owolabi and O. T. Mewomo,\nAn inertial algorithm with a self-adaptive step size for a split equilibrium problem and a fixed point problem of an infinite family of strict pseudo-contractions,\nJ. Nonlinear Var. Anal. 5 (2021), 803\u2013829."},{"key":"2023070413382881489_j_cmam-2022-0199_ref_005","doi-asserted-by":"crossref","unstructured":"T. O. Alakoya, A. Taiwo and O. T. Mewomo,\nOn system of split generalised mixed equilibrium and fixed point problems for multivalued mappings with no prior knowledge of operator norm,\nFixed Point Theory 23 (2022), no. 1, 45\u201374.","DOI":"10.24193\/fpt-ro.2022.1.04"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_006","doi-asserted-by":"crossref","unstructured":"T. O. Alakoya, A. Taiwo, O. T. Mewomo and Y. J. Cho,\nAn iterative algorithm for solving variational inequality, generalized mixed equilibrium, convex minimization and zeros problems for a class of nonexpansive-type mappings,\nAnn. Univ. Ferrara Sez. VII Sci. Mat. 67 (2021), no. 1, 1\u201331.","DOI":"10.1007\/s11565-020-00354-2"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_007","doi-asserted-by":"crossref","unstructured":"T. O. Alakoya, V. A. Uzor and O. T. Mewomo,\nA new projection and contraction method for solving split monotone variational inclusion, pseudomonotone variational inequality, and common fixed point problems,\nComput. Appl. Math. 42 (2023), no. 1, Paper No. 3.","DOI":"10.1007\/s40314-022-02138-0"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_008","doi-asserted-by":"crossref","unstructured":"V. Amarachi Uzor, T. O. Alakoya and O. T. Mewomo,\nStrong convergence of a self-adaptive inertial Tseng\u2019s extragradient method for pseudomonotone variational inequalities and fixed point problems,\nOpen Math. 20 (2022), no. 1, 234\u2013257.","DOI":"10.1515\/math-2022-0030"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_009","unstructured":"H. Br\u00e9zis,\nOp\u00e9rateurs maximaux monotones,\nNorth-Holland Math. Stud. 5,\nElsevier, Amsterdam, 1973."},{"key":"2023070413382881489_j_cmam-2022-0199_ref_010","doi-asserted-by":"crossref","unstructured":"C. Byrne,\nIterative oblique projection onto convex sets and the split feasibility problem,\nInverse Problems 18 (2002), no. 2, 441\u2013453.","DOI":"10.1088\/0266-5611\/18\/2\/310"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_011","unstructured":"C. Byrne, Y. Censor, A. Gibali and S. Reich,\nThe split common null point problem,\nJ. Nonlinear Convex Anal. 13 (2012), no. 4, 759\u2013775."},{"key":"2023070413382881489_j_cmam-2022-0199_ref_012","doi-asserted-by":"crossref","unstructured":"Y. Censor, T. Bortfield, B. Martin and A. Trofimov,\nA unified approach for inversion problems in intensity modulation therapy,\nPhys. Med. Biol. 51 (2006), 2353\u20132365.","DOI":"10.1088\/0031-9155\/51\/10\/001"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_013","doi-asserted-by":"crossref","unstructured":"Y. Censor and T. Elfving,\nA multiprojection algorithm using Bregman projections in a product space,\nNumer. Algorithms 8 (1994), no. 2\u20134, 221\u2013239.","DOI":"10.1007\/BF02142692"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_014","doi-asserted-by":"crossref","unstructured":"Y. Censor, A. Gibali and S. Reich,\nAlgorithms for the split variational inequality problem,\nNumer. Algorithms 59 (2012), no. 2, 301\u2013323.","DOI":"10.1007\/s11075-011-9490-5"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_015","doi-asserted-by":"crossref","unstructured":"S.-S. Chang, H. W. Joseph Lee and C. K. Chan,\nA new method for solving equilibrium problem fixed point problem and variational inequality problem with application to optimization,\nNonlinear Anal. 70 (2009), no. 9, 3307\u20133319.","DOI":"10.1016\/j.na.2008.04.035"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_016","doi-asserted-by":"crossref","unstructured":"P. L. Combettes and V. R. Wajs,\nSignal recovery by proximal forward-backward splitting,\nMultiscale Model. Simul. 4 (2005), no. 4, 1168\u20131200.","DOI":"10.1137\/050626090"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_017","unstructured":"N. Fang and Y. Gong,\nViscosity iterative methods for split variational inclusion problems and fixed point problems of a nonexpansive mapping,\nCommun. Optim. Theory 2016 (2016), Article ID 11."},{"key":"2023070413382881489_j_cmam-2022-0199_ref_018","unstructured":"G. Fichera,\nSul problema elastostatico di Signorini con ambigue condizioni al contorno,\nAtti Accad. Naz. Lincei Rend. Cl. Sci. Fis. Mat. Nat. (8) 34 (1963), 138\u2013142."},{"key":"2023070413382881489_j_cmam-2022-0199_ref_019","unstructured":"Y. Gao,\nPiecewise smooth Lyapunov function for a nonlinear dynamical system,\nJ. Convex Anal. 19 (2012), no. 4, 1009\u20131015."},{"key":"2023070413382881489_j_cmam-2022-0199_ref_020","doi-asserted-by":"crossref","unstructured":"K. Goebel and W. A. Kirk,\nTopics in Metric Fixed Point Theory,\nCambridge Stud. Adv. Math. 28,\nCambridge University, Cambridge, 1990.","DOI":"10.1017\/CBO9780511526152"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_021","unstructured":"K. Goebel and S. Reich,\nUniform Convexity, Hyperbolic Geometry, and Nonexpansive Mappings,\nMonogr. Textb. Pure Appl. Math. 83,\nMarcel Dekker, New York, 1984."},{"key":"2023070413382881489_j_cmam-2022-0199_ref_022","doi-asserted-by":"crossref","unstructured":"E. C. Godwin, T. O. Alakoya, O. T. Mewomo and J.-C. Yao,\nRelaxed inertial Tseng extragradient method for variational inequality and fixed point problems,\nAppl. Anal. (2022), 10.1080\/00036811.2022.2107913.","DOI":"10.1080\/00036811.2022.2107913"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_023","doi-asserted-by":"crossref","unstructured":"E. C. Godwin, C. Izuchukwu and O. T. Mewomo,\nImage restoration using a modified relaxed inertial method for generalized split feasibility problems,\nMath. Methods Appl. Sci. (2022), 10.1002\/mma.8849.","DOI":"10.1002\/mma.8849"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_024","doi-asserted-by":"crossref","unstructured":"F. Iutzeler and J. M. Hendrickx,\nA generic online acceleration scheme for optimization algorithms via relaxation and inertia,\nOptim. Methods Softw. 34 (2019), no. 2, 383\u2013405.","DOI":"10.1080\/10556788.2017.1396601"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_025","doi-asserted-by":"crossref","unstructured":"H. Jia, S. Liu and Y. Dang,\nAn inertial accelerated algorithm for solving split feasibility problem with multiple output sets,\nHindawi J. Math. 2021 (2021), Article ID 6252984.","DOI":"10.1155\/2021\/6252984"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_026","doi-asserted-by":"crossref","unstructured":"L. O. Jolaoso, A. Taiwo, T. O. Alakoya, O. T. Mewomo and Q.-L. Dong,\nA totally relaxed, self-adaptive subgradient extragradient method for variational inequality and fixed point problems in a Banach space,\nComput. Methods Appl. Math. 22 (2022), no. 1, 73\u201395.","DOI":"10.1515\/cmam-2020-0174"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_027","doi-asserted-by":"crossref","unstructured":"K. R. Kazmi and S. H. Rizvi,\nAn iterative method for split variational inclusion problem and fixed point problem for a nonexpansive mapping,\nOptim. Lett. 21 (2013), no. 1, 44\u201351.","DOI":"10.1016\/j.joems.2012.10.009"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_028","unstructured":"D. Kinderlehrer and G. Stampacchia,\nAn Introduction to Variational Inequalities and Their Applications,\nPure Appl. Math. 88,\nAcademic Press, New York, 1980."},{"key":"2023070413382881489_j_cmam-2022-0199_ref_029","doi-asserted-by":"crossref","unstructured":"I. Konnov,\nCombined Relaxation Methods for Variational Inequalities,\nLecture Notes in Econom. and Math. Systems 495,\nSpringer, Berlin, 2001.","DOI":"10.1007\/978-3-642-56886-2"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_030","doi-asserted-by":"crossref","unstructured":"G. L\u00f3pez, V. Mart\u00edn-M\u00e1rquez, F. Wang and H.-K. Xu,\nForward-backward splitting methods for accretive operators in Banach spaces,\nAbstr. Appl. Anal. 2012 (2012), Article ID 109236.","DOI":"10.1155\/2012\/109236"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_031","doi-asserted-by":"crossref","unstructured":"P.-E. Maing\u00e9,\nApproximation methods for common fixed points of nonexpansive mappings in Hilbert spaces,\nJ. Math. Anal. Appl. 325 (2007), no. 1, 469\u2013479.","DOI":"10.1016\/j.jmaa.2005.12.066"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_032","doi-asserted-by":"crossref","unstructured":"P.-E. Maing\u00e9,\nStrong convergence of projected subgradient methods for nonsmooth and nonstrictly convex minimization,\nSet-Valued Anal. 16 (2008), no. 7\u20138, 899\u2013912.","DOI":"10.1007\/s11228-008-0102-z"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_033","doi-asserted-by":"crossref","unstructured":"G. Marino and H.-K. Xu,\nA general iterative method for nonexpansive mappings in Hilbert spaces,\nJ. Math. Anal. Appl. 318 (2006), no. 1, 43\u201352.","DOI":"10.1016\/j.jmaa.2005.05.028"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_034","doi-asserted-by":"crossref","unstructured":"A. Moudafi,\nSplit monotone variational inclusions,\nJ. Optim. Theory Appl. 150 (2011), no. 2, 275\u2013283.","DOI":"10.1007\/s10957-011-9814-6"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_035","doi-asserted-by":"crossref","unstructured":"G. N. Ogwo, T. O. Alakoya and O. T. Mewomo,\nIterative algorithm with self-adaptive step size for approximating the common solution of variational inequality and fixed point problems,\nOptimization (2021), 10.1080\/02331934.2021.1981897.","DOI":"10.1080\/02331934.2021.1981897"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_036","doi-asserted-by":"crossref","unstructured":"G. N. Ogwo, T. O. Alakoya and O. T. Mewomo,\nAn inertial subgradient extragradient method with Armijo type step size for pseudomonotone variational inequalities with non-Lipschitz operators in Banach spaces,\nJ. Ind. Manag. Optim. (2022), 10.3934\/jimo.2022239.","DOI":"10.3934\/jimo.2022239"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_037","doi-asserted-by":"crossref","unstructured":"G. N. Ogwo, T. O. Alakoya and O. T. Mewomo,\nInertial iterative method with self-adaptive step size for finite family of split monotone variational inclusion and fixed point problems in Banach spaces,\nDemonstr. Math. 55 (2022), no. 1, 193\u2013216.","DOI":"10.1515\/dema-2022-0005"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_038","doi-asserted-by":"crossref","unstructured":"G. N. Ogwo, C. Izuchukwu and O. T. Mewomo,\nInertial methods for finding minimum-norm solutions of the split variational inequality problem beyond monotonicity,\nNumer. Algorithms 88 (2021), no. 3, 1419\u20131456.","DOI":"10.1007\/s11075-021-01081-1"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_039","doi-asserted-by":"crossref","unstructured":"G. N. Ogwo, C. Izuchukwu, Y. Shehu and O. T. Mewomo,\nConvergence of relaxed inertial subgradient extragradient methods for quasimonotone variational inequality problems,\nJ. Sci. Comput. 90 (2022), no. 1, Paper No. 10.","DOI":"10.1007\/s10915-021-01670-1"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_040","doi-asserted-by":"crossref","unstructured":"C. C. Okeke, L. O. Jolaoso and Y. Shehu,\nInertial accelerated algorithms for solving split feasibility with multiple output sets in Hilbert spaces,\nInt. J. Nonlinear Sci. Num. Simul. (2021), 10.1515\/ijnsns-2021-0116.","DOI":"10.1515\/ijnsns-2021-0116"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_041","doi-asserted-by":"crossref","unstructured":"M. A. Olona, T. O. Alakoya and O. T. Mewomo,\nInertial algorithm for solving equilibrium, variational inclusion and fixed point problems for infinite family of strict pseudocontractive mappings,\nDemonstr. Math. 54 (2021), 47\u201367.","DOI":"10.1515\/dema-2021-0006"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_042","doi-asserted-by":"crossref","unstructured":"B. T. Polyak,\nSome methods of speeding up the convergence of iteration methods,\nPolitehn. Univ. Bucharest Sci. Bull. Ser. A Appl. Math. Phys. 4 (1964), no. 5, 1\u201317.","DOI":"10.1016\/0041-5553(64)90137-5"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_043","doi-asserted-by":"crossref","unstructured":"S. Reich,\nAveraged mappings in the Hilbert ball,\nJ. Math. Anal. Appl. 109 (1985), no. 1, 199\u2013206.","DOI":"10.1016\/0022-247X(85)90187-8"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_044","doi-asserted-by":"crossref","unstructured":"S. Reich and T. M. Tuyen,\nIterative methods for solving the generalized split common null point problem in Hilbert spaces,\nOptimization 69 (2020), no. 5, 1013\u20131038.","DOI":"10.1080\/02331934.2019.1655562"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_045","doi-asserted-by":"crossref","unstructured":"S. Reich and T. M. Tuyen,\nTwo new self-adaptive algorithms for solving the split common null point problem with multiple output sets in Hilbert spaces,\nJ. Fixed Point Theory Appl. 23 (2021), no. 2, Paper No. 16.","DOI":"10.1007\/s11784-021-00848-2"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_046","doi-asserted-by":"crossref","unstructured":"S. M. Robinson,\nGeneralized equations and their solutions. I. Basic theory,\nMath. Program. Stud. (1979), no. 10, 128\u2013141.","DOI":"10.1007\/BFb0120850"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_047","doi-asserted-by":"crossref","unstructured":"R. T. Rockafellar,\nOn the maximality of sums of nonlinear monotone operators,\nTrans. Amer. Math. Soc. 149 (1970), 75\u201388.","DOI":"10.1090\/S0002-9947-1970-0282272-5"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_048","doi-asserted-by":"crossref","unstructured":"R. T. Rockafellar,\nMonotone operators and the proximal point algorithm,\nSIAM J. Control Optim. 14 (1976), no. 5, 877\u2013898.","DOI":"10.1137\/0314056"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_049","doi-asserted-by":"crossref","unstructured":"Y. Shehu and O. S. Iyiola,\nStrong convergence result for proximal split feasibility problem in Hilbert spaces,\nOptimization 66 (2017), no. 12, 2275\u20132290.","DOI":"10.1080\/02331934.2017.1370648"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_050","doi-asserted-by":"crossref","unstructured":"Y. Shehu, O. S. Iyiola and S. Reich,\nA modified inertial subgradient extragradient method for solving variational inequalities,\nOptim. Eng. 23 (2022), no. 1, 421\u2013449.","DOI":"10.1007\/s11081-020-09593-w"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_051","doi-asserted-by":"crossref","unstructured":"Y. Shehu and F. U. Ogbuisi,\nConvergence analysis for proximal split feasibility problems and fixed point problems,\nJ. Appl. Math. Comput. 48 (2015), no. 1\u20132, 221\u2013239.","DOI":"10.1007\/s12190-014-0800-7"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_052","unstructured":"G. Stampacchia,\nFormes bilin\u00e9aires coercitives sur les ensembles convexes,\nC. R. Acad. Sci. Paris 258 (1964), 4413\u20134416."},{"key":"2023070413382881489_j_cmam-2022-0199_ref_053","doi-asserted-by":"crossref","unstructured":"G. H. Taddele, P. Kumam and A. G. Gebrie,\nAn inertial extrapolation method for multiple-set split feasibility problem,\nJ. Inequal. Appl. 2020 (2020), Paper No. 244.","DOI":"10.1186\/s13660-020-02508-4"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_054","unstructured":"S. Takahashi and W. Takahashi,\nSplit common null point problem and shrinking projection method for generalized resolvents in two Banach spaces,\nJ. Nonlinear Convex Anal. 17 (2016), no. 11, 2171\u20132182."},{"key":"2023070413382881489_j_cmam-2022-0199_ref_055","unstructured":"W. Takahashi,\nIntroduction to Nonlinear and Convex Analysis,\nYokohama Publishers, Yokohama, 2009."},{"key":"2023070413382881489_j_cmam-2022-0199_ref_056","unstructured":"B. Tan and X. Qin,\nStrong convergence of an inertial Tseng\u2019s extragradient algorithm for pseudomonotone variational inequalities with applications to optimal problems, preprint (2020), https:\/\/arxiv.org\/abs\/2007.11761."},{"key":"2023070413382881489_j_cmam-2022-0199_ref_057","doi-asserted-by":"crossref","unstructured":"D. Tian, L. Shi and R. Chen,\nIterative algorithm for solving the multiple-sets split equality problem with split self-adaptive step size in Hilbert spaces,\nJ. Inequal. Appl. 2013 (2016), Paper No. 34.","DOI":"10.1186\/s13660-016-0982-7"},{"key":"2023070413382881489_j_cmam-2022-0199_ref_058","doi-asserted-by":"crossref","unstructured":"H. Zegeye and N. Shahzad,\nConvergence of Mann\u2019s type iteration method for generalized asymptotically nonexpansive mappings,\nComput. Math. Appl. 62 (2011), no. 11, 4007\u20134014.","DOI":"10.1016\/j.camwa.2011.09.018"}],"container-title":["Computational Methods in Applied Mathematics"],"original-title":[],"language":"en","link":[{"URL":"https:\/\/www.degruyter.com\/document\/doi\/10.1515\/cmam-2022-0199\/xml","content-type":"application\/xml","content-version":"vor","intended-application":"text-mining"},{"URL":"https:\/\/www.degruyter.com\/document\/doi\/10.1515\/cmam-2022-0199\/pdf","content-type":"unspecified","content-version":"vor","intended-application":"similarity-checking"}],"deposited":{"date-parts":[[2023,7,4]],"date-time":"2023-07-04T14:18:35Z","timestamp":1688480315000},"score":1,"resource":{"primary":{"URL":"https:\/\/www.degruyter.com\/document\/doi\/10.1515\/cmam-2022-0199\/html"}},"subtitle":[],"short-title":[],"issued":{"date-parts":[[2023,3,1]]},"references-count":58,"journal-issue":{"issue":"3","published-online":{"date-parts":[[2022,12,7]]},"published-print":{"date-parts":[[2023,7,1]]}},"alternative-id":["10.1515\/cmam-2022-0199"],"URL":"https:\/\/doi.org\/10.1515\/cmam-2022-0199","relation":{},"ISSN":["1609-4840","1609-9389"],"issn-type":[{"value":"1609-4840","type":"print"},{"value":"1609-9389","type":"electronic"}],"subject":[],"published":{"date-parts":[[2023,3,1]]}}}