Results 61 to 70 of about 278 (77)

MATHEMATICAL MODELING HEREDITARITY OSCILLATOR CAUCHY-EULER

Scientific and Technical Volga region Bulletin, 2016
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Mathematical Modelling of Hereditarity Airy Oscillator with Friction

Bulletin of the South Ural State University. Series "Mathematical Modelling, Programming and Computer Software", 2017
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Dissertatio Ivris Civilis Commentationes Ad Dvodecim Priora Capitvla Tit. d. R. I. Continens / Qvam ... Praeside Henrico Godofr. Bavero Hereditar. In Stoetterit. Cod. Prof. Ord. D. V. Ivl. A. C. MDCCLXXXVII. Ad Disceptandvm Proponit Fridericvs Travgott Starcke Advoc. Praefectvr. Svperior. Bvdissinens.

Leipzig, Univ., Jur.
Bauer, Heinrich Gottfried, Starck, Friedrich Traugott   +1 more
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Gerber.—Spätformen hereditarer syphilis in den obern Luftwegen. (“Late Forms of Hereditary syphilis in the Upper Air-Passages.”) Beitrage zur Klin. Medicin and Chirurgie, Heft 5, with 12 illustrations in the text, 105 pages. Wien and Leipzig: Wilhelm Braumäller, 1894. [PDF]

The Journal of Laryngology, Rhinology, and Otology, 1894
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Genetische Diagnostik hereditarer Kolonkarzinome. Genetic Diagnostics for Hereditary Colon Cancer

Laboratoriums Medizin, 2003
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Procancellarivs Henricvs Gottfridvs Baver Hereditar. In Stoetterit. ... Svmmos In Vtroqve Ivre Honores Clarissimo Candidato Carolo Friderico Mavritio Kleepio Stoermthal Misn. D. XXIII. Decembr. A. C. MDCCXCIV In Avditorio Ivrisconsvltorvm Tribvendos Indicit. Insvnt Responsor. Ivr. XL. XLI. XLII ac XLIII.

Autopsie nach Ex.
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On the category of finite-dimensional representations of OSp (r|2n): Part I

, 2017
Ehrig, M., Stroppel, C.
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SOME CRITERIA FOR HEREDITARITY OF CROSSED PRODUCTS

SOME CRITERIA FOR HEREDITARITY OF CROSSED PRODUCTS
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Hereditary orders in generalized quaternions $D_{tau}$ [PDF]

Manabu, Harada
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On the hereditarity and maximality of weak crossed product orders over discrete valuation rings

Journal of Algebra and Its Applications, 2023
Consider a weak crossed product order [Formula: see text] in the crossed product algebra [Formula: see text], where [Formula: see text] is the integral closure of a discrete valuation ring [Formula: see text] in a tamely ramified Galois extension [Formula: see text] of the field of fractions of [Formula: see text].
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