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Geometric Modellazione
Informatizzate applications of "descriptive Geometry"
Ceiling_
FotoRestituzione_3D
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Costruzioni_geometriche
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Geometric
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Geometry-Image
Cop-pelecoidale
Bisquadriche
Striped conic sections
Premises
stratums to slopes =
Elicoidi (in_costruz)
Geometrica01
Movement
Lab_3d (05/06) Perpendicolarità_piani Angoloidi Covers to quadrica
Premises
Tangenza01 Section-straight Geometric Problems on desktop Premises
Premises
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Laboratorio_03/04
Proiezioni_Ortog. Restituzione_prospettica Costruzioni_Geometriche
Sup. Spin Exercises 2002-2 CE.F.M.E Tables 2002
poliedri Axonometry Perspective Intersection pira. pri.
Epicycloid-spherical
cupola-decade
Perspective Esericzi
Observations
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Omologia in perspective
Fotorestituzione
solid prospetttiva
angle between plans
Didactic activities
|| Laboratory 2005/06 (triennial Bachelor in Management of building
process "GPE") ||
|| laboratory 2003/04. (Triennial Bachelor in Diagram and multimediale
planning "GPE") ||
|| Practice AutoCAD (FIS IV) - 2003 ||
|| graphical Tables - run CEFME FIS III ||
|| EXERCISES 2002-1 || EXERCISES 2002-2 || Elicoidi || cover to
Quadrica || Movement || perpendicolarità between plans || Poliedri ||
|| Definitions || Observations ||_Laboratory of geometric
Constructions and Modellazione 3d
Morbius 01 - conoide to guiding elliptic || torica Elicoide of
helicoidal spin || Striped inverse to guiding cylindrical and of
asymmetric helicoidal guiding spin || striped helicoidal guiding conic
section to (2) || Striped Striped concoidica to || cylindrical axial
axial guiding circular || Conoide with || Conoide with support
proprio-e guiding generic || Conoide || Approssimare one striped
surface with a limited number of tetrahedrons || striped Surface like
geometric transformation between two straight sghembe || Striped one ||
Ceiling between generic quadriche of spin || Ceiling between generic
and not axial conic sections || Distance of a point from a quadrico
cylinder || Distance of a point from a quadrico cone || omotetica
transformation of one ellissoide of envelopping spin || concoidica
Cover to variable slope || tetrahedral Angoloide a bicone || quadrico
tetrahedral Angoloide || Concoidici Connections between plans
incidents || Triadi: poliedro characterized from the geometric
transformation of three triangles sghembi || elliptic Taurus to varied
generatrix bile with tangent surface a cylinder of spin and a not
orthogonal plan to the axis of such cylinder || Bisquadriche ||
Bisconcoidiche || Bisconiche || organic cover || envelopping elliptic
Tauruses || cover to constant slope with pelecoidale base ||
concoidica Propeller || tangential connections between not complanari
conic sections (straight and circumference) || Slope of a ellissoidica
propeller || irregular Esaedro || Centroide || Cover to constant
slope, having Cover to elliptic cylinders || concoidica surface to
pelecoidale base as perimeter of tax one broken generic || to Cover to
constant curving || sfericoncoidica Propeller || sfericilindrica
Propeller with one appropriated connection two window of straight
tangent viviani || spherical Propeller two sghembe || solid
Modellazione of Rampe helicoidal consecutive (to spin cylinders) || to
join together 4 determined conic sections sghembe || to join together
two conic sections sghembe || Graphical Test: To generate the model of
a log of pyramid turned upside down and sezionato from a generic plan
|| Ceiling between elliptic cones having like flat section two
omotetiche conic sections between they || condoloide: having
tangential connections between spin cone a same one slowly of
simmetria||Tangent cylinder a dihedron || tetrahedral Incentroide of
poliedro irregular || a scalene triedrico angoloide Bisettrice ||
Raccordare tendentially two conic sections between generic they ||
flat geometric Transformation between ellipse and circumference || to
approximate one ellissoide of spin || Distance of a generic point from
one quadrica of spin || plans of simmetria of a elliptic cone ||
elliptic Torroide to constant generatrix || Polarity || Torroide ||
Given two degenerate conic sections: one straight r and a point P not
pertaining to r. To determine the geometric place of the centers of
the tangent circumferences the conic sections given and to justify the
operations of design executed || Relationships proporziona them ||
envelopping cone a generic tetrahedron || BisettroideS: the straight
one that has the property of being the geometric place of the
equidistant points from the chines of a angoloide || BisettroideF:
straight that straight section has the property of being the geometric
place of the equidistant points from the faces of a angoloide ||
tetrahedron with irregular base circumscribed in a circumference ||
Bisettrice of triedro a K- straight section of K - the sphere and cone
of spin envelop from K || to determine of the circular sections of a
data elliptic cone you || Cupola cupola ottaconi of spin || with
petals obtained like intersection between to elliptic cones with one
sphere || || organic modellazione: cavall || parabolic Cone? || 2
cones with in common parabola || parabolide elliptic || ellissoide
elliptic || ellissoide circular || time to quadricono circular with to
chiusere lateral to sphere || time cruise to bicone elliptic and has
as lower surface a ellissoidica surface || quadriconica time -
Determination of remarkable generatrices and that generic ||
pentagonal conical time || Time cruise to quadricono || Time to
conical cruise || to detrminare a sphere tangent Delta to three
assigned spheres, so that the center of Delta does not belong slowly
to the same one of the centers of the assigned spheres || Faldoriche -
aggregation of stratums of cover with variable slope || to join
together with two cones you squared to us, two straight generatrices
of a variable Taurus || connections between having Tauruses guiding
sghembe || Triconoide || to detrminare the remarkable generatrices of
Superficial of tangential connection between Tauruses that have
guiding complanri || a surface formed from three cones with in common
a sphere || geometric composition that as volumes of common base 3coni
with in a sphere || simmetria center them perspective of planimetric
cracking of a elliptic Taurus || Composzione toriche: nodal spheres
and cones of spin || gawhar- simmetria centers them perspective ||
Composition Tauruses to hyperbolic director || the short distance that
a generic point P covers along a torica surface to hyperbolic director
|| solid modellazione of a Taurus with the approach of determined
quadriche of rotazione|| nodal Sphere to three Tauruses || nodal
Sphere || Cover to rectangular base with hole centers them || Pianoide
|| Sa2ef || Man [zalameh] || hand-bucata and specchiata || hand ||
connection between 2 intersecting Tauruses -01 || |raccordo 2 Tauruses
that have one common equatorial section in || connection between 2
Tauruses to variable generatrix!! Tangential connection of two
Tauruses intersecting between they || Taurus-without || Straight
Ragnoide || parabolic Taurus || and two circumferences || |toro with 2
holes || to join together with a continuous surface the faces of
triedro || a Incentroide triedro || InExtraCentroide|| to join
together with tangential surface three degenerate conic sections |
tangential Connections between superficial toriche || Tori_piatti ||
Raccordare 4 spheres || envelopping Book '' || torica surface to
rotational generatrix a geometric transformation of three secanti and
equal sefere between they || surface to trascalarotazionale
generatrix, envelopping a continuous transformation of not omotetiche
ellissoidi of spin || Elliptic Taurus to tangent variable generatrix
three assigned ellissoidi || envelopping Surface three assigned
ellissoidi ones of omotetiche spins || having Surface generatrix
variable (conical trascalarotazionale) || tangent Surface three
various spheres || inverse tangential connection of three assigned
spheres || solution alternatives in order to model to a torica surface
to variable conical generatrix || tangential connection directed of
three assigned spheres || tangential connection inversely directed of
3 spheres || hyperbolic surface
Theory and Application of Descriptive Geometry
|| Rappresentazione of a Circle pertaining to a generic plan in
Orthogonal Projections and Axonometry
|| fundamental Operations of descriptive geometry
|| Rappresentazione of straight in the method of the double orthogonal
Projections
|| Straight particular in the architectonic shapes
|| circular Cylinder resisted having having the director pertaining to
a slanted plan
|| cover with flat stratums to constant slope
|| a Prisma and a pyramid seziona you from a symmetrical
roofOrthogonal Isometrica axonometry
Orthogonal projections and perspective of two circular Cylinders
rectums, to horizontal axis and vertical axis, seziona you both from a
slanted plan.
|| Orthogonal Projections, axonometry and perspective of one
composition of parallelipepidi
|| resisted Rappresentare a prisma to regular hexagonal base in
Orthogonal Projections (P.O.)
Esercizio001: Three points characterize a plan
|| Theorem of PholkePerspective:
Omologia in perspective || orthogonal Projections and Perspective to
vertical picture of one footrest sormontata from once to Cruise || 05
Practice 01 |||02 |||03 ||| 04 || || Measure angle between two
straight ones of a Generic plan
|| Rappresentazione of a having cube the base pertaining to a slanted
plan ||Condition of belongings:
|| slowly characterized from a point and one straight || point of
intersection of one straight with a plan ||Geometric constructions
|Bisettroide || conical tangents to three generic conic sections ||
Ceiling between not omotetiche conic sections between they ||
Determinare the tangent conic sections 3 not omotetiche ellipses of
which one degenerate in one straight || bisetrice angoloide triedro
| Ellisse_dati_5_punti || Raccordare with an arc two
circonferenza_Effetto ripetitivo|| || Ellipse, data diameters
coniugati|| quartica Development || || tangent Circumference one
straight, in an assigned point, and one circumference || inverse
Figure || Gold section || development of one semisphere || cycloid ||
- arc of inflesso || fuochi_ellisse
|| spiral Archimedes || cycloid 2 || Envelope ellipse given to two
fires and point of ceiling || Eptagono || Incentro || Circocentro ||
exinscritte || iperbola construction given asymptotes and you
externally concern || helicoidal rampante Arco to us || rampa for
points || types of Omologia || Equivalence rectangles - Pitagora ||
Raccordare 3 circumferences of equal beam || construction hyperbola
given to fires and asymptotes || Determinare one tangent circumference
to three entities given: two circumference, between they, tangent
inner and to one straight || Determinare one tangent circumference to
three entities given: two circumference, between they, tangent inner
and to one straight external || analogies of correspondences in two
apparently various cases || Polarita || Ellissografo of Archimedes ||
Ellipse like degenerate branch of one quartica || center of the
ellipse like image of the conigato pole… || polarity 02: data aces of
an ellipse and a pole assiale|| Determinare the second orthogonal
projection of circular cone rectum, data the first projection of the
apex and the base. || to determine the cross-sectional director of a
spin cone given the first orthogonal projection: one generic section
and that one of the apex || Apex and 3 points of one generic flat
section for detrminare a spin cone || clindro ellittico||_ Geometric
Sferenze || tangential Connection between two spheres of which one
Intersection between superficial is degenerate || Bifocal overlapping
Tauruses || Rettoide || || with guiding variable and equal
generatrices || One tangent surface three spheres || ellipses between
tangent they
Situated rich of didactic material: Polytechnic Bariums - Architecture
- Descriptive Geometry B - 2000-2001
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