Articles de revues : « Dubrovka »

1

Holiman, Alan. « The Case ofNord-Ost : Dubrovka and the Search for Answers ». Europe-Asia Studies 61, n^o 2 (18 février 2009) : 283–311. http://dx.doi.org/10.1080/09668130802630862.

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Lysenko, Tatiana, Kseniia Shchukina, Valentina Neshataeva, Dmitry Shilnikov et Zoya Dutova. « New higher syntaxa of the steppe vegetation in the North Caucasus ». Diversity of plant world 2 (9) (20 août 2021) : 59–75. http://dx.doi.org/10.22281/2686-9713-2021-2-59-75.

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Geobotanical studies were carried out in the North Caucasus, in the Stavropol kray (Russia) on Beshtau, Byk, Verblyud, Dzhutsa, Dubrovka, Zolotoy Kurgan, Kokurtly, Lysaya, Mashuk, Yutsa magmatic mountains, Bor-gustan and Dzhinal ringes in 2017, 2019–2021. Syntaxonomic analysis carried out from the standpoint of J. Braun-Blanquet approach (1964) made it possible to establish 2 new associations (Allio albidi–Dictamnetum caucasici ass. nov. hoc loco, Helianthemo buschii–Elytrigietum stipifoliae ass. nov. hoc loco), 2 new alliances (Allio albidi–Dictamnion caucasici all. nov. hoc loco, Helianthemo buschii–Elytrigion stipifoliae all. nov.hoc loco) and 1 new order Galio biebersteinii–Bilacunarietalia microcarpae ordo nov. hoc loco. They are included in the class Festuco–Brometea Br.-Bl. et Tx. ex Soó 1947.

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Lysenko, Tatiana, Kseniia Shchukina, Zoya Dutova, Nadezhda Liksakova, Darya Kessel et Dmitry Shilnikov. « New data on steppe vegetation of the magmatic mountains in the Northern Caucasus ». Diversity of plant world 4 (7) (28 décembre 2020) : 37–51. http://dx.doi.org/10.22281/2686-9713-2020-4-37-51.

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Geobotanical studies were carried out in June–July 2020 in the Stavropol Territory, in the region of the Caucasian Mineral Waters, on Yutsa, Dzhutsa, Zolotoi Kurgan, Dubrovka, Byk, Verblyud and Mashuk magmatic moun-tains. Syntaxonomic analysis carried out from the standpoint of the J. Braun-Blanquet approach made it possible to establish 1 new association and 4 new subassociations - ass. Teucrio chamaedris-Stipetum pulcherrimae ass. nov. hoc loco, subass. T. ch.–S. p. typicum subass. nov. hoc loco, subass. T. ch.–S. p. iridetosum nothae subass. nov. hoc loco, subass. T. ch.–S. p. centauretosum leucophyllae subass. nov. hoc loco and subass. T. ch.–S. p. asphodelinetosum tauricae subass. nov. hoc loco. They are preliminary included in the alliance Festucion valesiacae Klika 1931 nom. conserv. propos., order Festucetalia valesiacae Soó 1947 of the class Festuco–Brometea Br.-Bl. et Tx. ex Soó 1947.

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Martínková, Hana, et Michal Smetana. « Dynamics of norm contestation in the Chemical Weapons Convention : The case of ‘non-lethal agents’ ». Politics 40, n^o 4 (7 février 2020) : 428–43. http://dx.doi.org/10.1177/0263395720904605.

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In this article, we use an adapted version of Wayne Sandholtz’s cycle of normative change to examine the dynamics of contestation of norms against incapacitating chemical agents and riot control agents, often imprecisely grouped together under the term ‘non-lethal chemical weapons’. We draw on a concept-driven analysis of statements and in-depth interviews with individual stakeholders to track the gradual development of the issue towards norm change within the Chemical Weapons Convention. Our findings highlight several key factors conducive to normative change, particularly the role of the Dubrovka incident as the ‘deviant event’, discursive decoupling of the two classes of chemicals, and new framing and ‘rebranding’ of incapacitating chemical agents as ‘CNS-acting chemicals’. At the same time, we also examine factors that significantly slowed down attempts by norm entrepreneurs to attract attention to the issue, such as the saliency of the use of chemical weapons in Syria, which effectively sidelined the problem of ‘non-lethal’ agents in the overall debate.

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Gracheva, A. V., E. R. Korchevaya, A. M. Kudryashova, O. V. Borisova, O. A. Petrusha, D. I. Smirnova, I. N. Chernyshova, O. A. Svitich, V. V. Zverev et E. B. Faizuloev. « Adaptation of the MTT assay for detection of neutralizing antibodies against the SARS-CoV-2 virus ». Journal of microbiology, epidemiology and immunobiology 98, n^o 3 (3 juillet 2021) : 253–65. http://dx.doi.org/10.36233/0372-9311-136.

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Introduction. The ability of SARS-CoV-2 antibodies to neutralize the virus is the primary indicator of their specific activity. The test for virus neutralizing antibodies (NAbs) is much needed in different biomedical studies.The aim of the study is to find optimum conditions for microscopic and spectrophotometric detection of SARSCoV-2 NAbs by inhibition of cytopathic effect (CPE) in cell cultures.Materials and methods. Blood sera collected from COVID-19 convalescent patients and healthy individuals (n = 96) were tested using the ELISA method. The SARS-CoV-2 coronavirus, Dubrovka strain (GenBank accession no. MW514307.1) was grown in culture medium of Vero cell line CCL-81 (ATCC). Real-time RT-PCR, ELISA, and Sanger sequencing were used for detection of the virus. The results of the neutralization test (NT) were assessed through the microscopic examination for CPE and by the methyl thiazolyl tetrazolium (MTT) assay.Results. SARS-CoV-2 was isolated from a COVID-19 patient and adapted to grow in cell culture. At a low dose of infection (MOI = 0.00001), the virus caused a pronounced CPE with the cell viability less than 3%, thus making it possible to assess NT results by CPE inhibition. The NT and ELISA-based comparative study of sera showed positive correlation between virus NAb titers and Nab titers to S-protein RBD (Spearman’s r = 0.714; p < 0.001). The results of NAbs microscopic and spectrophotometric detection (the MTT assay) also demonstrated positive correlation (Spearman’s r = 0.963; p < 0.05).Conclusion. The SARS-CoV-2 virus adapted to Vero cell culture served to develop a NAb titer assessment system, which can be used both in microscopic studies and for an MTT assay in spectrophotometric studies. The MTT assay provides automated reading of NT results, optimizes the statistical analysis of the obtained data, and minimizes subjectivity in assessment of results. Being a vital dye, MTT penetrates only viable cells, thus contributing to the reliability of the obtained results compared to other dyes.

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Faizuloev, Evgeny, Anastasiia Gracheva, Ekaterina Korchevaya, Grigory Glukhov, Olga Sokolova, Roman Samoilikov et Vitaly Zverev. « Abstract P-44 : SARS-CoV-2 Inactivation by Ultraviolet Light Does Not Violate Virus Morphology, Antigenic and Immunogenic Properties ». International Journal of Biomedicine 11, Suppl_1 (1 juin 2021) : S31—S32. http://dx.doi.org/10.21103/ijbm.11.suppl_1.p44.

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Background: Vaccination is the most effective tool for reducing the morbidity and mortality of COVID-19. Particular interest is the development of whole-virion inactivated vaccines, since such vaccines include a complete set of viral structural proteins. One of the requirements for the whole-virion vaccines is the guarantee of complete virus inactivation while maintaining the native conformation of protective antigens. The aim of this study is to evaluate the effect of ultraviolet (UV) treatment on the morphology, antigenic and immunogenic properties of the SARS-CoV-2. Methods: SARS-CoV-2, strain "Dubrovka" (GenBank No.: MW514307.1), grown in Vero CCL81 cell culture (ATCC). Viral reproduction was monitored by real-time qRT-PCR, ELISA and virus titration in Vero cells. Virus was inactivated by treating with ultraviolet light for 5 minutes using a standard biosafety cabinet UV irradiator. Virus inactivation control was performed by three "blind" passages in Vero cells. Clarified viral material was concentrated on Amicon MWCO 100 kDa (Millipore) columns. Negatively stained with uranyl acetate viral preparation was examined by transmission electron microscopy (TEM). Mice were immunized with a UV-inactivated virus subcutaneously in two variants (5 animals per group) - with and without Freund's adjuvant, twice with an interval between immunizations of 2 weeks. The titer of virus-neutralizing antibodies in mouse sera was determined in Vero cell culture. Results: Preparation of the SARS-CoV-2 coronavirus with a titer of 7.5 lg TCID50/ml and concentration of viral RNA of 8.5 lg copies/ml was obtained in Vero cells. After UV-treatment the presence in the prepapation of SARS-CoV-2 antigen was confirmed by ELISA with a set of COVID-19 convalescent sera. The particles with coronavirus morphodiagnostic signs were imaged by TEM - rounded shape with characteristic spikes of 12-15 nm on the envelope, the diameter of the virion was 90-110 nm. Neutralizing antibodies were detected in the sera of all immunized mice, whereas in animals of the control group neutralizing antibodies were not detected. Neutralizing antibodies titer was significantly higher in animals immunized by a virus with Freund's adjuvant - on average 448, than without adjuvant - 64 (p<0.01). Conclusion: Treatment of SARS-CoV-2 by UV light completely inactivates its infectivity, while retaining the typical coronavirus virions morphology, antigenic properties, and ability to induce in mice a synthesis of neutralizing antibodies.

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Daly, Heather, Alexander Pushkin et Robert Chandler. « Dubrovsky ». Slavic and East European Journal 50, n^o 2 (1 juillet 2006) : 323. http://dx.doi.org/10.2307/20459260.

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Iglesias, Francisco Hernández, et Sergey Shadrin. « Bi-Hamiltonian Recursion, Liu–Pandharipande Relations, and Vanishing Terms of the Second Dubrovin–Zhang Bracket ». Communications in Mathematical Physics 392, n^o 1 (12 mars 2022) : 55–87. http://dx.doi.org/10.1007/s00220-022-04341-w.

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AbstractThe Dubrovin–Zhang hierarchy is a Hamiltonian infinite-dimensional integrable system associated to a semi-simple cohomological field theory or, alternatively, to a semi-simple Dubrovin–Frobenius manifold. Under an extra assumption of homogeneity, Dubrovin and Zhang conjectured that there exists a second Poisson bracket that endows their hierarchy with a bi-Hamiltonian structure. More precisely, they gave a construction for the second bracket, but the polynomiality of its coefficients in the dispersion parameter expansion is yet to be proved. In this paper we use the bi-Hamiltonian recursion and a set of relations in the tautological rings of the moduli spaces of curves derived by Liu and Pandharipande in order to analyze the second Poisson bracket of Dubrovin and Zhang. We give a new proof of a theorem of Dubrovin and Zhang that the coefficients of the dispersion parameter expansion of the second bracket are rational functions with prescribed singularities. We also prove that all terms in the expansion of the second bracket in the dispersion parameter that cannot be realized by polynomials because they have negative degree do vanish, thus partly confirming the conjecture of Dubrovin and Zhang.

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Gesztesy, Fritz, et Helge Holden. « Dubrovin equations and integrable systems on hyperelliptic curves ». MATHEMATICA SCANDINAVICA 91, n^o 1 (1 septembre 2002) : 91. http://dx.doi.org/10.7146/math.scand.a-14381.

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We introduce the most general version of Dubrovin-type equations for divisors on a hyperelliptic curve $\mathcal K_g$ of arbitrary genus $g\in\boldsymbol N$, and provide a new argument for linearizing the corresponding completely integrable flows. Detailed applications to completely integrable systems, including the KdV, AKNS, Toda, and the combined sine-Gordon and mKdV hierarchies, are made. These investigations uncover a new principle for $1+1$-dimensional integrable soliton equations in the sense that the Dubrovin equations, combined with appropriate trace formulas, encode all hierarchies of soliton equations associated with hyperelliptic curves. In other words, completely integrable hierarchies of soliton equations determine Dubrovin equations and associated trace formulas and, vice versa, Dubrovin-type equations combined with trace formulas permit the construction of hierarchies of soliton equations.

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10

Morandi, Patrick J., et Adrian R. Wadsworth. « Integral Dubrovin valuation rings ». Transactions of the American Mathematical Society 315, n^o 2 (1 février 1989) : 623. http://dx.doi.org/10.1090/s0002-9947-1989-0986696-4.

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11

Field, Chris M., et Frank W. Nijhoff. « Quantum discrete Dubrovin equations ». Journal of Physics A : Mathematical and General 37, n^o 33 (5 août 2004) : 8065–87. http://dx.doi.org/10.1088/0305-4470/37/33/007.

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12

Matveev, Vladimir B., et Michel Semenov-Tian-Shansky. « In memoriam : Boris Dubrovin ». Letters in Mathematical Physics 109, n^o 6 (25 avril 2019) : 1269–70. http://dx.doi.org/10.1007/s11005-019-01178-8.

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Benyovsky Latin, Irena, et Ivana Haničar Buljan. « Socijalna topografija srednjovjekovnog Dubrovnika ». Povijesni prilozi 39, n^o 59 (2020) : 67–122. http://dx.doi.org/10.22586/pp.v39i59.10903.

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U radu se donosi detaljan pregled nekretnina koje je u dubrovačkom burgusu posjedovala vlasteoska obitelj Mençe tijekom 13. i u prvoj polovici 14. stoljeća. Prati se međusobna povezanost obiteljske strukture jedne od najutjecajnijih obitelji toga razdoblja, urbanoga razvoja grada te političko-društvenih okolnosti. U radu je primijenjena metodologija istraživanja socijalne topografije u urbanoj povijesti.

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Davis, Allison Pitinii. « Arriving in Canada : Dubrova, Poland–Montréal, Canada ». Missouri Review 39, n^o 1 (2016) : 86. http://dx.doi.org/10.1353/mis.2016.0021.

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Wickliffe, Jeffrey K., Brenda E. Rodgers, Ronald K. Chesser, Carleton J. Phillips, Sergey P. Gaschak et Robert J. Baker. « Response to the Letter of Y. Dubrova ». Radiation Research 160, n^o 5 (novembre 2003) : 611–12. http://dx.doi.org/10.1667/rr3066.1.

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16

Petakovic, Slavko. « The idea of „brava dubrovacka“ in the traditional epic poems ». Prilozi za knjizevnost, jezik, istoriju i folklor, n^o 79 (2013) : 31–46. http://dx.doi.org/10.2298/pkjif1379031p.

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The idea of ?brava dubrovacka? has been formed crossing the levels of history, legends and imagination in the traditional epic poems. It has been established as a conventional motif in the folklore tradition. Later it was transfered from the folklore tradition into so called ?artistc literature?. The continuance of the idea of ?brava dubrovacka? in the literature tradition gener?ally proves the importance of the old Dubrovnik to the entire Serbian cultural tradition.

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Novak, Irina Petrovna, et Helena Grigorievna Soini. « THE MISSING LINK IN THE STUDY OF THE PHONETIC SYSTEM OF THE INGRIAN FINNISH SUBDIALECTS ». Yearbook of Finno-Ugric Studies 15, n^o 4 (24 décembre 2021) : 738–41. http://dx.doi.org/10.35634/2224-9443-2021-15-4-738-741.

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Research by L. Y. Galakhova about the peculiarities of consonant behavior in the Finnish subdialects of Ingria, which was done in the 1960 in the Leningrad oblast, saw the light half a century after the work had been done. It would seem that science has gone far ahead, but we can assess the historical significance of Lydia Yakovlevna’s work as one of the stages of Russian dialectology. A student of Professor Z. M. Dubrovina, Lydia Yakovlevna repeatedly interned at the University of Helsinki and had an excellent command of the Finnish language and modern research methods. She taught at the Department of Finno-Ugric Philology at St. Petersburg State University from 1965 until the end of her life. According to Z. M. Dubrovina, “the material recorded by L. Y. Galakhova in 1960-1970 from the Finns of the Leningrad oblast and her observations are of undoubted value for the history of the Finnish language” [Dubrovina, 11].

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Magaš, Damir. « Izazovi suvremenoga kopnenog povezivanja Dubrovnika ». Geoadria 19, n^o 1 (6 janvier 2014) : 27. http://dx.doi.org/10.15291/geoadria.38.

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As an important geographical and geo-traffic centre of Adriatic Croatia, Dubrovnik is one of the most famous modern tourist, cultural and heritage centres in the Mediterranean and in the World. Dubrovnik-Neretva County attracts around one million relatively high-paying tourists from all over the world a year, who realise about five million overnights (about 7% of the Croatian tourist traffic). The geo-traffic location, the territorial separation by the ''Neum corridor'' from other parts of Croatia, the suspension of the railway connection in 1976, as much as a relatively large distance from regional centres, resulted in a situation where for the most part the modern transport links with Dubrovnik are carried out by air and by sea (regular lines, cruisers, etc.). Inland roads connect mainly with other parts of Croatia but to a significantly lower degree with the neighbouring countries, Bosnia and Herzegovina, and Montenegro. The growing needs of a modern road linkage require new and better solutions in relation to the current connections by the old Adriatic tourist road. This refers primarily to an increase in mobility and speed of travel, and to the avoidance of border crossings, but also to solving the transport connections between the Pelješac peninsula and the island of Korčula (indirectly the island of Mljet and Lastovo too). In this regard, the already initiated construction of the bridge Klek–Pelješac has recently appeared to be an appropriate and high quality realisation of a modern road (a highway or a fast road) connecting Dubrovnik with the European space in the West and North, as well as with other parts of Croatia.

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Ćosić, Stjepan. « Dubrovačka kartografija potkraj 17. stoljeća ». Anali Zavoda za povijesne znanosti Hrvatske akademije znanosti i umjetnosti u Dubrovniku 56, n^o 1 (2018) : 199–250. http://dx.doi.org/10.21857/yk3jwhr5v9.

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Savor, Zlatko, Jure Radic, Zlatko Savor et Veljko Prpic. « Bridge Across Rijeka Dubrovacka, Croatia ». Structural Engineering International 13, n^o 3 (août 2003) : 190–92. http://dx.doi.org/10.2749/101686603777964540.

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ZUBER, J. B. « ON DUBROVIN TOPOLOGICAL FIELD THEORIES ». Modern Physics Letters A 09, n^o 08 (14 mars 1994) : 749–60. http://dx.doi.org/10.1142/s0217732394000563.

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I show that the new topological field theories recently associated by Dubrovin with each Coxeter group may all be obtained in a simple way by a "restriction" of the standard ADE solutions. I then study the Chebyshev specializations of these topological algebras, examine how the Coxeter graphs and matrices reappear in the dual algebra and mention the intriguing connection with the operator product algebra of conformal field theories. A direct understanding of the occurrence of Coxeter groups in that context is highly desirable.

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Wadsworth, Adrian R. « Dubrovin valuation rings and Henselization ». Mathematische Annalen 283, n^o 2 (février 1989) : 301–28. http://dx.doi.org/10.1007/bf01446437.

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23

Yi, Zhong. « Dubrovin Valuation Skew Group Rings ». Acta Mathematica Sinica, English Series 18, n^o 2 (avril 2002) : 339–46. http://dx.doi.org/10.1007/s101140200172.

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Dusunceli, Faruk. « New Exponential and Complex Traveling Wave Solutions to the Konopelchenko-Dubrovsky Model ». Advances in Mathematical Physics 2019 (11 février 2019) : 1–9. http://dx.doi.org/10.1155/2019/7801247.

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The Konopelchenko-Dubrovsky (KD) system is presented by the application of the improved Bernoulli subequation function method (IBSEFM). First, The KD system being Nonlinear partial differential equations system is transformed into nonlinear ordinary differential equation by using a wave transformation. Last, the resulting equation is successfully explored for new explicit exact solutions including singular soliton, kink, and periodic wave solutions. All the obtained solutions in this study satisfy the Konopelchenko-Dubrovsky model. Under suitable choice of the parameter values, interesting two- and three-dimensional graphs of all the obtained solutions are plotted.

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Mandelstamm, Y. « ‘A CALL FOR METAPHYSICS’ IN ЕMIGRЕ LITERATURE. THE FATE OF THE NOVEL ». Voprosy literatury, n^o 1 (30 septembre 2018) : 352–75. http://dx.doi.org/10.31425/0042-8795-2018-1-352-375.

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Marković, Savo. « Od Bara i Dubrovnika do Ancone ». Povijesni prilozi 38, n^o 57 (2019) : 31–69. http://dx.doi.org/10.22586/pp.v38i57.8664.

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Studijama genealoške prozopografije proširuju se spoznaje o osobama koje se njima tematiziraju i upotpunjuju životopisi njihovih najbližih rođaka i prijatelja, čime se rasvjetljava cijela društvena epoha. U spisima Državnoga arhiva u Dubrovniku na osam stranica nalazi se dokument registriran 23. ožujka 1590. godine, koji sadrži oporuku i kodicil Prokulijana Camillova Besalija, sastavljene u studenome 1589. godine u Anconi, kao i raspodjelu sprovedenu po tim izjavama volje u razdoblju od 1589. do 1595. godine. Izjava posljednje volje barskoga izgnanika preminuloga u pokrajini Marche, sina patricijke Paole iz roda Prokulijan i glasovitoga talijanskog renesansnog pjesnika Camilla, brata također poznatoga humanista, dubrovačkoga kancelara Viktora, znakovito je svjedočanstvo migracija, životnih staza i trgovačkih tokova toga vremena.

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Petakovic, Slavko. « Pomeni Dubrovnika u epskoj folklornoj tradiciji ». Prilozi za knjizevnost, jezik, istoriju i folklor, n^o 78 (2012) : 113–26. http://dx.doi.org/10.2298/pkjif1278113p.

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Brezhnev, Yu V. « Dubrovin equations for finite-gap operators ». Russian Mathematical Surveys 57, n^o 2 (30 avril 2002) : 415–17. http://dx.doi.org/10.1070/rm2002v057n02abeh000503.

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Janesch, Oscar Ricardo. « Dubrovin valuation rings and v-topologies ». Communications in Algebra 28, n^o 11 (janvier 2000) : 5203–21. http://dx.doi.org/10.1080/00927870008827150.

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Cotti, Giordano, et Davide Guzzetti. « Analytic geometry of semisimple coalescent Frobenius structures ». Random Matrices : Theory and Applications 06, n^o 04 (octobre 2017) : 1740004. http://dx.doi.org/10.1142/s2010326317400044.

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We present some results of a joint paper with Dubrovin (see references), as exposed at the Workshop “Asymptotic and Computational Aspects of Complex Differential Equations” at the CRM in Pisa, in February 2017. The analytical description of semisimple Frobenius manifolds is extended at semisimple coalescence points, namely points with some coalescing canonical coordinates although the corresponding Frobenius algebra is semisimple. After summarizing and revisiting the theory of the monodromy local invariants of semisimple Frobenius manifolds, as introduced by Dubrovin, it is shown how the definition of monodromy data can be extended also at semisimple coalescence points. Furthermore, a local Isomonodromy theorem at semisimple coalescence points is presented. Some examples of computation are taken from the quantum cohomologies of complex Grassmannians.

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Kadijević, Aleksandar. « Podružnica Narodne banke Jugoslavije (1935.-1936.) u Dubrovniku arhitekta Bogdana Nestorovića ». Prostor 27, n^o 2 (58) (23 décembre 2019) : 208–23. http://dx.doi.org/10.31522/p.27.2(58).2.

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Članak analizira podružnicu Narodne banke izgrađenu 1935.-1936. na dubrovačkim Pilama. Promatra se u kontekstu međuratne arhitekture Dubrovnika, Jugoslavije i opusa Bogdana Nestorovića za Narodnu banku. Povremeno komentirana u znanstvenoj historiografiji, ova reprezentativna palača zaslužuje podrobniji monografski osvrt.

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Mrđen, Marina. « Glazbeni život Dubrovnika u 15. i 16. stoljeću ». Pleter 4, n^o 4 (19 mars 2020) : 9–40. http://dx.doi.org/10.51154/p.4.4.1.

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Glazba je oduvijek bila važan dio čovjekova života. Ona je nudila ljudima svojevrstan odmak od stvarnosti odvodeći ih u svijet slobode, nesputanosti mašte. Upravo ta povezanost s ljudskom svakodnevicom uvjetovala je razvoj glazbe koji se specifično odrazio na određenim prostorima u različitim razdobljima. U ovom radu bavit ćemo se razvojem i ostvarenjima renesansne glazbe u Dubrovniku. Dubrovačka Republika je, osobito početkom 15. stoljeća, bila pod velikim utjecajem talijanskih razmišljanja i nazora. Taj se utjecaj odrazio i na glazbenu umjetnost. Naime, mnogi dubrovački glazbenici primili su svoje formalno glazbeno obrazovanje u nekom od većih talijanskih gradova koji su bili središnje točke europske renesanse. Ondje su također svjedočili izvedbama velikih glazbenih djela nastalih iz pera talijanskih skladatelja te su ih, neposredno nakon premijera, izvodili u Gradu. Osim talijanskih glazbenika, u Dubrovniku je djelovao i znatan broj drugih glazbenika stranoga podrijetla koji su također ostavili svoj trag na dubrovačku glazbu. Glazba ovoga vremena razvija se u dva različita pravca slijedeći srednjovjekovnu glazbenu tradiciju. S jedne strane možemo pratiti razvoj crkvene glazbe koja se temeljila pretežito na vokalnoj tradiciji uz postepeno obogaćivanje instrumentalnom pratnjom, dok s druge strane uočavamo pojavu profesionalnih svirača svjetovne glazbe unutar glazbenoga tijela Kneževe kapele. Osim crkvenih i svjetovnih institucija u kojima se njegovala profesionalna glazba, na dubrovačku glazbu također je značajno utjecalo i narodno glazbeno stvaralaštvo u kojem su se na specifičan način preplitali elementi vokalne i instrumentalne glazbe s plesom. U renesansnom se Dubrovniku veoma rado muziciralo u okviru raznih službenih i neslužbenih događaja. U službenim prilikama, poput proslava velikih kršćanskih blagdana, poklada i sl., glazbenici Kneževe kapele izvodili su reprezentativnu glazbu u čast Republici. Glazba se ipak češće izvodila u neformalnom okruženju. Tako se na raznim događajima, počevši od krštenja, svadbi, pogreba itd. mogla čuti svirka glazbenika Kneževe kapele te glazbenika amatera. Dubrovački glazbenici također su često imali gostovanja na dvorovima vladara susjednih država. Nažalost, o glazbenom svijetu Dubrovnika 15. i 16. stoljeća do danas svjedoče samo malobrojni sačuvani notni ostaci pojedinih skladbi te određena arhivska vrela koja nam mogu poslužiti za vrednovanje dubrovačkih glazbenih ostvaraja toga vremena te bolje razumijevanje uloge glazbe i njezine povezanosti sa svakodnevnim životom.

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Strachan, Ian A. B. « A construction of Multidimensional Dubrovin-Novikov Brackets ». Journal of Nonlinear Mathematical Physics 26, n^o 2 (11 mars 2019) : 202–13. http://dx.doi.org/10.1080/14029251.2019.1591716.

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Lupis, Vinicije, et Ljubomir Milanovic. « The Byzantine processional cross from Zupa dubrovacka ». Zbornik radova Vizantoloskog instituta, n^o 55 (2018) : 107–26. http://dx.doi.org/10.2298/zrvi1855107l.

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Buryak, A. « Dubrovin-Zhang hierarchy for the Hodge integrals ». Communications in Number Theory and Physics 9, n^o 2 (2015) : 239–71. http://dx.doi.org/10.4310/cntp.2015.v9.n2.a1.

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Irawati, S., H. Marubayashi et A. Ueda. « OnR-Ideals of a Dubrovin Valuation RingR ». Communications in Algebra 32, n^o 1 (mars 2004) : 261–67. http://dx.doi.org/10.1081/agb-120027865.

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Li, Zhi-Fang, et Hang-Yu Ruan. « Infinitely Many Symmetries of Konopelchenko–Dubrovsky Equation ». Communications in Theoretical Physics 44, n^o 3 (septembre 2005) : 385–88. http://dx.doi.org/10.1088/6102/44/3/385.

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Anjom SHoa, Mohammad Hassan, et Mohammad Hossein Hosseini. « Filtration and Dubrovin valuation on matrix ring ». Asian-European Journal of Mathematics 09, n^o 01 (22 février 2016) : 1650011. http://dx.doi.org/10.1142/s179355711650011x.

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In this paper, we show if [Formula: see text] is a filtered ring then we can define a filtration on [Formula: see text] which induced by a filtration on [Formula: see text], and we prove some properties and relations for [Formula: see text]. Also, we show if [Formula: see text] is a filtered ring then we can define a filtration on [Formula: see text], and we prove some properties and relation for [Formula: see text]. Later we show that, there exist a Dubrovin valuation on [Formula: see text], if [Formula: see text] is a semisimple ring.

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Morandi, Patrick J. « An approximation theorem for Dubrovin valuation rings ». Mathematische Zeitschrift 207, n^o 1 (mai 1991) : 71–81. http://dx.doi.org/10.1007/bf02571375.

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Mokhov, O. I. « Dubrovin-Novikov type Poisson brackets (DN-brackets) ». Functional Analysis and Its Applications 22, n^o 4 (1989) : 336–38. http://dx.doi.org/10.1007/bf01077434.

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Agostini, Daniele, Türkü Özlüm Çelik et Bernd Sturmfels. « The Dubrovin threefold of an algebraic curve ». Nonlinearity 34, n^o 6 (1 juin 2021) : 3783–812. http://dx.doi.org/10.1088/1361-6544/abf08c.

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Yicai, Zhao. « On the intersection property of Dubrovin valuation rings ». Proceedings of the American Mathematical Society 125, n^o 10 (1997) : 2825–30. http://dx.doi.org/10.1090/s0002-9939-97-03987-7.

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Haile, Darrell, et Patrick Morandi. « On Dubrovin valuation rings in crossed product algebras ». Transactions of the American Mathematical Society 338, n^o 2 (1 février 1993) : 723–51. http://dx.doi.org/10.1090/s0002-9947-1993-1104201-x.

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Larin, S. A. « “Irrevocable Words,” or Why Maria Kirilovna “Deceived” Dubrovsky ». Nauchnyy dialog, n^o 8 (2018) : 134–46. http://dx.doi.org/10.24224/2227-1295-2018-8-134-146.

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Buryak, Alexandr, Hessel Posthuma et Sergey Shadrin. « A polynomial bracket for the Dubrovin-Zhang hierarchies ». Journal of Differential Geometry 92, n^o 1 (septembre 2012) : 153–85. http://dx.doi.org/10.4310/jdg/1352211225.

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Mokhov, O. I. « The classification of nonsingular multidimensional Dubrovin-Novikov brackets ». Functional Analysis and Its Applications 42, n^o 1 (janvier 2008) : 33–44. http://dx.doi.org/10.1007/s10688-008-0004-8.

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Ji, Lin, Lou Sen-Yue et Wang Ke-Lin. « Multi-soliton Solutions of the Konopelchenko-Dubrovsky Equation ». Chinese Physics Letters 18, n^o 9 (16 août 2001) : 1173–75. http://dx.doi.org/10.1088/0256-307x/18/9/306.

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Carlet, Guido, Matteo Casati et Sergey Shadrin. « Poisson cohomology of scalar multidimensional Dubrovin–Novikov brackets ». Journal of Geometry and Physics 114 (avril 2017) : 404–19. http://dx.doi.org/10.1016/j.geomphys.2016.12.008.

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Ferapontov, Evgeny V., Paolo Lorenzoni et Andrea Savoldi. « Hamiltonian Operators of Dubrovin-Novikov Type in 2D ». Letters in Mathematical Physics 105, n^o 3 (9 décembre 2014) : 341–77. http://dx.doi.org/10.1007/s11005-014-0738-6.

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Zhao, Hong, Ji-Guang Han, Wei-Tao Wang et Hong-Yong An. « Abundant multisoliton structures of the Konopelchenko-Dubrovsky equation ». Czechoslovak Journal of Physics 56, n^o 12 (décembre 2006) : 1381–88. http://dx.doi.org/10.1007/s10582-006-0450-6.

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