\Refs

\ref\no 1
\by                Andreev~E.M.
\paper             On convex polyhedra in Lobacevskii spaces
\jour              Math. USSR-Sb.
\yr                1970
\vol               10
\issue             3
\pages             413--440
\endref

\ref\no 2
\by                Coxeter~H.S.M.
\paper             Discrete groups generated by reflections
\jour              Ann. Math.
\yr                1934
\vol               35
\issue             2
\pages             588--621
\endref

\ref\no 3
\by                Andreev~E.M.
\paper             On convex polyhedra of finite volume in Lobachevskii space
\jour              Math. USSR-Sb.
\yr                1970
\vol               12
\issue             2
\pages             255--259
\endref

\ref\no 4
\by                Roeder~R.K.W., Hubbard~J.H., and Dunbar~W.D.
\paper             Andreev's theorem on hyperbolic polyhedra
\jour              Ann. Inst. Fourier, Grenoble
\yr                2007
\vol               57
\issue             3
\pages             825--882
\endref

\ref\no 5
 \by          Milnor~J.
 \paper       Hyperbolic geometry: the first 150 years
 \jour        Bull. Amer. Math. Soc. (N.S.)
 \yr          1982
 \vol         6
 \issue       1
 \pages       9--24
\endref

\ref\no 6
 \by          Kellerhals~R.
 \paper       On the volume of hyperbolic polyhedra
 \jour        Math. Ann.
 \yr          1989
 \vol         285
 %\issue       1
 \pages       541--569
\endref

\ref\no 7
\by           Vinberg~E.B.
 \paper       Volumes of non-Euclidean polyhedra
\jour         Russian Math. Surveys %Uspekhi Mat. Nauk
\yr           1993
\vol          48
\issue        2
\pages        15--45 %17--46
\endref
% Винберг~Э.~Б.
%Объемы неевклидовых многогранников

\ref\no 8
\by           Kashaev~R.M.
 \paper       The hyperbolic volume of knots from quantum dilogarithm
\jour         Lett. Math. Phys.
\yr           1997
\vol          39
%\issue        2
\pages        269--275
\endref

\ref\no 9
\by           Cho~Y. and Kim~H.
 \paper       On the volume formula for hyperbolic tetrahedra
\jour         Discrete  Comput. Geom.
\yr           1999
\vol          22
%\issue        2
\pages        347--366
\endref

 \ref\no 10
\by           Murakami~J. and Yano~M.
 \paper       On the volume of a hyperbolic and spherical tetrahedron
\jour         Comm. Anal. Geom.
\yr           2005
\vol          13
\issue        2
\pages        379--400
\endref

\ref\no 11
\by        Thurston~W.P.
\book      The Geometry and Topology of Three-Manifolds
\publaddr  Princeton
\publ      Princeton University
\yr        1980
\url       http://www.msri.org/publications/books/gt3m/
\endref

\ref\no 12
\by           Belletti~G.
 \paper       The maximum volume of hyperbolic polyhedra
\jour         Trans. Amer. Math. Soc.
\yr           2021
\vol          374
%\issue        2
\pages        1125--1153	
\endref

\ref\no 13
\by           Alexandrov~S.A., Bogachev~N.V., Vesnin~A.Yu., and Egorov~A.A.
 \paper       On volumes of hyperbolic right-angled polyhedra
\jour         Sb. Math.
\yr           2023
\vol          214
\issue        2
\pages        148--165 %3--22
%\url{https://arxiv.org/abs/2111.08789}
\endref

\ref\no 14
\by           Atkinson~C.
 \paper       Volume estimates for equiangular hyperbolic Coxeter polyhedra
\jour         Algebr. Geom. Topol.
\yr           2009
\vol          9
%\issue        2
\pages        1225--1254
\endref

\ref\no 15
\by        Egorov~A. and Vesnin~A.
\paper     Ideal right-angled polyhedra in Lobachevsky space
\jour      Chebyshevskii Sb.
\yr        2020
\vol       21
\issue     2
\pages     65--83
%\url{http://doi.org/10.22405/2226-8383-2020-21-2-65-83}
\endref

\ref\no 16
\by        Egorov~A. and Vesnin~A.
\paper     Volume estimates for right-angled hyperbolic polyhedra
\jour      Rend. Istit. Mat. Univ. Trieste
\yr        2020
\vol       52
%\issue     2
\pages     565--576
%\url{https://rendiconti.dmi.units.it/volumi/52/029.pdf}
\endref

\ref\no 17
\by           Adams~C.
 \paper       Bipyramids and bounds on volumes of hyperbolic links
\jour         Topology Appl.
\yr           2017
\vol          222
%\issue        2
\pages        100--114
\endref

\ref\no 18
\by           Dasbach~O. and Tsvietkova~A.
 \paper       A refined upper bound for the hyperbolic volume of alternating links
              and the colored Jones polynomial
\jour         Math Res. Letters
\yr           2015
\vol          22
%\issue        2
\pages        1047--1060
\endref

\ref\no 19
\by           Lackenby~M.
 \paper       The volume of hyperbolic alternating link complements.
              With an appendix by I.~Agol and D.~Thurston
\jour         Proc. London Math. Soc.
\yr           2004
\vol          88
%\issue        2
\pages        204---224
\endref

\ref\no 20
\by           Purcell~J.S.
 \book        Hyperbolic Knot Theory
\publaddr     Providence %\?
\publ         Amer. Math. Soc.
\yr           2020
\finalinfo    Graduate Studies in Mathematics; vol.~209
\endref

\ref\no 21
\by           Bao~X. and Bonahon~F.
 \paper       Hyperideal polyhedra in hyperbolic 3-space
\jour         Bull. Soc. Math. France
\yr           2002
\vol          130
\issue        3
\pages        457--491
\endref

\ref\no 22
\by           Ushijima~A.
\paper        A volume formula for generalized hyperbolic polyhedra
\inbook       Non-Euclidean Geometries %. Andras Prekopa and Emil Molnar (Ed.)
\yr           2006
\publaddr     Boston \publ         Springer
\pages        249--265
\finalinfo    Mathematics and Its Applications; vol.~581
\endref
%Preprint version available at  \url{https://arxiv.org/abs/math/0309216v2 }  	

\ref\no 23
\by           Atkinson~C.
 \paper       Two-sided combinatorial volume bounds for non-obtuse hyperbolic polyhedra
\jour         Geom. Dedicata
\yr           2011
\vol          153
%\issue        2
\pages        177--211
\endref

\ref\no 24
    \by       Kellerhals~R.
    \paper    A~polyhedral approach to the arithmetic and geometry of
              hyperbolic chain link complements
  \jour       J.~Knot Theory Ramif.
    \yr       2023
    \url      https://homeweb.unifr.ch/kellerha/pub/Kellerhals.pdf
  \endref

\ref\no 25
\by           Meyer~J.S., Millichap~C., and Trapp~R.
 \paper       Arithmeticity and hidden symmetries of fully augmented pretzel link complements
\jour         New York~J. Math.
\yr           2020
\vol          26
%\issue        2
\pages        149--183
\endref
 %Available freely at \url{https://nyjm.albany.edu/j/2020/26-8v.pdf}

\ref\no 26
\by           Brinkmann~G., Greenberg~S., Greenhill~C., McKay~B.D., Thomas~R., and Wollan~P.
 \paper       Generation of simple quadrangulations of the sphere
\jour         Discrete Math.
\yr           2005
\vol          305
%\issue        2
\pages        33--54
\endref

\ref\no 27
\by        Kawauchi~A.
\book      A~Survey of Knot Theory
\publaddr  Basel
\publ      Birkh\"auser
\yr        1996
\endref

\ref\no 28
\by              Rolfsen~D.
      \book      Knots and Links
      \publaddr  Chelsea %Berkeley
      \publ      Amer. Math. Soc. %Publish or Perish
      \yr        1976
\endref

\ref\no 29
    \by        SNAP-Python Module of ESAТs Sentinel Application Platform
%     \By       SnapPy
    \preprint  SnapPy, a~Computer Program\nofrills
    \bookinfo  Version~3.1
    \yr        2023
    \url       https://snappy.math.uic.edu
  \endref

\ref\no 30
\by             Adams~C.
\book           Hyperbolic Structures on Link Complements
\bookinfo       Ph.D. Thesis
\publaddr       University of Wisconsin
\publ           Madison %\?
\yr             1983
 \endref

\ref\no 31
\by           Adams~C.
 \paper       Triple crossing number of knots and links
\jour         J.~Knot Theory Ramif.
\yr           2013
\vol          22
\issue        2
\pages        Article~1350006
\endref

\ref\no 32
\by           Dasbach~O. and Tsvietkova~A.
 \paper       Simplicial volume of links from link diagrams
\jour         Mathematical Proceedings of the Cambridge Philosophical Society
\yr           2019
\vol          166
\issue        1
\pages        75--81
\endref

\ref\no 33
\by           Dasbach~O.T. and Lin~X.-S.
 \paper       A volumish theorem for the Jones polynomial of alternating knots
\jour         Pacific~J. Math.
\yr           2007
\vol          231
\issue        2
\pages        279--291
\endref

\ref\no 34
    \by       Livingston~C.  and  Moore~A.H.
    \preprint KnotInfo: Table of Knot Invariants\nofrills
     \yr      ???
    \url      http://knotinfo.math.indiana.edu
  \endref

\ref\no 35
\by                Gu\'{e}ritaud~F. and Futer~D.
\paper             On canonical triangulations of once-punctured torus bundles and two-bridge link complements
\jour              Geom. Topol.
\yr                2006
\vol               10
%\issue             3
\pages             1239--1284
\endref

\ref\no 36
\by                Petronio~C. and Vesnin~A.
\paper             Two-sided bounds for the complexity of cyclic branched coverings of two-bridge links
\jour              Osaka J. Math.
\yr                2009
\vol               46
%\issue             3
\pages             1077--1095
\endref

\ref\no 37
\by           Purcell~J.S.
\paper        An introduction to fully augmented links
\inbook       Interactions Between Hyperbolic Geometry, Quantum Topology and Number Theory
\publaddr     Providence
\publ         Amer. Math. Soc.
\yr           2011
\pages        205--220
\finalinfo    Contemp. Math.; vol.~541
\endref

\ref\no 38
    \by       Kwon~A.
    \preprint Fully Augmented Links in the Thickened Torus\nofrills
    \yr       2020
    \url      https://arXiv.org/abs/2007.12773
  \endref

\ref\no 39
\by           Adams~C.
 \paper       Thrice-punctured spheres in hyperbolic 3-manifolds
\jour         Trans. Amer. Math. Soc.
\yr           1985
\vol          287
%\issue        2
\pages        645--656
\endref

\ref\no 40
\by           Futer~D., Kalfagianni~E., and Purcell~J.S.
 \paper       Dehn filling, volume, and the Jones polynomial
\jour         J. Differential Geom.
\yr           2008
\vol          78
\issue        3
\pages        429--464
\endref
\endRefs

\enddocument