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Annotation of OpenXM/src/todo.txt, Revision 1.9

1.9     ! takayama    1: $OpenXM: OpenXM/src/todo.txt,v 1.8 2000/03/17 04:59:11 takayama Exp $
1.4       takayama    2:
1.7       takayama    3: /*&english
                      4:
                      5: SHORT TERM
1.5       takayama    6:
1.7       takayama    7: * A unified environment to solve systems of algebraic equations.
                      8:
1.8       takayama    9: * Decompose the install target to
                     10:   install-bin
1.7       takayama   11:   install-lib
                     12:   install-doc
1.8       takayama   13:   install-man
                     14:
                     15: OpenXM PROTOCOL ITSELF
                     16:
                     17: * Notify the error "ox server ox_hogehoge does not exists."
                     18:
                     19: * Restarting server
                     20:   (ox_sm1 does not restore the stack after the error.)
                     21:
                     22: * Make the control process as an ox stackmachine.
                     23:
                     24: * Security level (cf. sm1 [(SecureMode) 1] system_variable)
                     25:
                     26: * SPEED UP!
1.7       takayama   27:
                     28: OX SERVERS:
                     29:
1.9     ! takayama   30: * ox_polymake  (Polytopes)
1.6       takayama   31:
                     32: * ox_sound
                     33:      OX server for mathematically synthesized music.
                     34:      For example, I want to hear the sound of (x-1)(x-2)(x-3)*sin(x).
                     35:
1.9     ! takayama   36: * ox_open_gl   and ox_java_view
1.6       takayama   37:      It outputs a high quality graphics.
1.7       takayama   38:      Can you draw a high-quality graph of z=x^2-y^2?
                     39:      Can you draw a high-quality graph of z=1/(x^2+y^2)?
                     40:      Can you draw a zero set of x^3-y^2 z^2?
                     41:      Scientific visualization.
                     42:      Data format for mathematical graphical data.
                     43:      Generation of video like "turning the sphare inside out"
                     44:
                     45: * ox_turtle
                     46:      turtle graphics server.
                     47:      Graphics of Cell Automaton.  See the book by Miyachi.
                     48:
1.9     ! takayama   49: * ox_gap
        !            50:      GAP, opal, etc, etc, ...
1.7       takayama   51:      www.matx.org (A free soft like MatLab)
                     52:      New CMO should be defined.
                     53:
                     54:
                     55: INTERFACE
                     56:
                     57: * What is the best language for our project
                     58:   in view of mathematics and distributed computation?
                     59:
                     60: * A nice help system.  Learning mathematics via the help system.
1.2       takayama   61:
                     62: * KLIC interface for OpenXM.
                     63:
                     64: * (Nara) Standard Lisp interface for OpenXM.
                     65:
1.9     ! takayama   66: *
1.7       takayama   67:   Web frontend for OpenXM servers.  w3c.
                     68:   Exposition of math programs on web ( asir-contrib/packages/src/dsolv)
                     69:   See also  "Algebra, Interactive" (a book by A.Cohen).
                     70:
                     71: * Web cite that keeps math data.  How to organize data?
                     72:    see, e.g.,  http://www.goto.info.waseda.ac.jp/~otsuka/polytope/index.html
                     73:    http://mathnet.kusm.kyoto-u.ac.jp/index.html
                     74:    http://mathmuse.sci.ibaraki.ac.jp
                     75:
1.2       takayama   76: * OX_DATA_MP     (See http://snake.mcs.kent.edu/areas/protocols/mp.html)
1.1       takayama   77:
1.7       takayama   78:
                     79: MATHEMATICS:
                     80:
                     81: *  Algorithmic study of D-modules and enveloping algebras
                     82:    (Beilinson-Bernstein correspondence).
                     83:
                     84: *  Construction of solutions around irregular singular point
                     85:
                     86: *  High precision computation of hypergeometric integrals
                     87:    including Selberg type integrals.
                     88:
                     89: *  Rational solutions of hypergeometric systems.
                     90:
                     91: *  Algorithmic treatment of Orlik-Solomon algebra.
                     92:
                     93: *  Distributed computation of GB.
                     94:    Distributed computations in computer algebra in general.
                     95:    MPI version of OpenXM.  Multiplying huge polynomials, etc.
                     96:
                     97:
                     98: TEXTS :
                     99: * Japanese version of the web cite.
                    100:
                    101: See also
                    102:    ox_math/todo.txt
                    103:    kan96xx/todo.txt
                    104:
                    105: */
1.1       takayama  106:
                    107:

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