User:Z = z² + c

T E R M I N A T E D I did not realize (until now) these edits: [1][2]. As much as I would like to contribute, these will clearly continue and defeats the point of further contributions. This is NOT "drama" or "attention-seeking": now leaving for solid sure for other people's well-being forever... Feel free to go through: special:contributions/F=q(E+v^B) + special:contributions/z = z² + c and delete/revert EVERYTHING!!! Please do not talk about this or my previous account, not one letter, not on any page: "terminated" actually means it and I will not respond. Thanks. Farewell (again)... z = z² + c 23:18, 22 July 2012 (UTC)

Userboxes

Date: Tuesday, May 7, 2024
Time: 04:59 (UTC/GMT)

This user is a participant in WikiProject Physics.

This user is a participant in
WikiProject Mathematics.

This user is a participant of
WikiProject Measurement.

This user is an undergraduate at the University of Birmingham.

IoPThis user is a member of the Institute of Physics

This user enjoys juggling.

This user's favorite subject is physics.

$\scriptstyle {\frac {\partial ^{2}\Psi }{\partial t^{2}}}=\nabla ^{2}\Psi$This user is interested in mathematical physics.

This user has a keen interest in physics.

This user is addicted to fractal geometry.

This user likes to think in four dimensions.

$e^{i\pi }=-1\,\!$This user is interested in maths.

XeF₆This user is interested in chemistry.

XyZThis user is interested in typography

This user enjoys chess.

This user knows LaTeX, LyX, and xy-pic.

γΣﮑzФﮋΨҌغ This user likes the letters of the Latin, Cryllic, Greek and Arabic alphabets.

Content contributed by this user is released into the public domain.

This user believes in freedom of all types of information for all.

This user doesn't believe in myths or superstitions.

NO2ITThis user detests discrimination, poverty and mistreatment (well who does not???...).

NO2ITThis user thinks there is no need for any religion (it brainwashes people...).

This user has some characteristics of autism.

This user is a coffee addict.

The name is the equation for the Mandelbrot set: a non-linear complex number iteration. For short just call me "z" if its easier.

Disclaimer

When I can the template pages formerly used on user:F=q(E+v^B) will be moved from that namespace to this namespace (under this name user:z = z² + c).

I used to operate on user:F=q(E+v^B), which became compromised by another person (and a sockpuppet master with sockpuppet user:Hublolly used to cause insane disruption). The user of this account is the original user of F=q(E+v^B).

Committed identity

Committed identity: 8a3da5cbe1e19adc633128b667b68a7b7d4c860c is a SHA-1 commitment to this user's real-life identity.

Acknowledgements

Many thanks to the following users:

Editors

• Rschwieb
• Quondum
• Sbharris
• RockMagnetist
• DVdm
• Patrick0Moran
• Count Iblis
• Sławomir Biały

Admins

• SarekOfVulcan
• Amatulic
• Salix alba
• Hersfold

for their continual encouraged support during and after the incident. =) Other editors can and will assume it was only for

• lying disruption,
• the incident never happened,
• it was all for "vain sympathy and attention seeking",

fact is that it was not - up to their entitled opinions.

Links

• user talk:F=q(E+v^B)
• Wikipedia talk:WikiProject Physics#F=q(E+v^B) exposed as puppet master
• Wikipedia:Sockpuppet investigations/Hublolly/Archive
• Wikipedia:Administrators' noticeboard/IncidentArchive759#Intolerable behavior by new user:Hublolly

First content ever on previous page

Physics and (applied) Mathematics are awesome.

Mathematical ascii: Names I wanted but failed...

E×H^T<+|0|−>↑↓∫∫dz×Φ^√dΣ<∞>

+xTZ-=y(E+H^T)

lets render these in LaTeX:

$E\times H\wedge T\langle +|0|-\rangle \uparrow \downarrow \iint \mathrm {d} z\times \Phi \wedge {\sqrt {}}\mathrm {d} \Sigma \langle \infty \rangle$

$+xTZ-=y\left(E+H\wedge T\right)$

Background

Currently an undergraduate in mathematical physics, 2nd/3rd year transition (mid 2012).

Interests: INTENSE interest in physics and maths. Intend to become a researcher in mathematical physics after graduation and pHD. Maybe even develop my own theory someday, incorporating general relativity, quantum mechanics and field theory, and chaos theory into a grand framework describing all waves, particles, and fields for all spacetime using generalized dynamics (i.e. generalized coordinates, momenta, Lagrangians, action principle etc)... Although it appears to be VERY UNLIKLEY - I will NEVER give up!!!... =)

I will contribute to WP as silently as possible, given the incident.

Favourite equations

I am a formula freak. Who says its sad to have favourite equations? Following are a variety of my favourite fundamental eqations.

Favourite equations
Mathematics	Classical physics	Modern physics
Euler's formula $e^{i\phi }=\cos \phi +i\sin \phi$ Calculus $z=\int \mathrm {d} z,\quad \mathrm {d} z=\sum _{i}{\frac {\partial z}{\partial x_{i}}}\mathrm {d} x_{i}$ Mandelbrot set $z_{n+1}=z_{n}^{2}+c$	Principle of stationary action $\delta S=0$ Shannon's equation $(F+D)H=(V+D)N\,\!$	Proper time $\mathrm {d} t=\gamma \mathrm {d} \tau$ Lorentz force Including Monopoles (Wb) (new elementary particle!) ${\begin{aligned}{\frac {\mathrm {d} \mathbf {p} }{\mathrm {d} t}}&=q_{e}\left(\mathbf {E} +\mathbf {v} \times \mathbf {B} \right)\\&+{\frac {q_{m}}{\mu _{0}}}\left(\mathbf {B} -\mathbf {v} \times \mathbf {E} /c^{2}\right)\\\end{aligned}}$ The de Broglie relations (and four-momentum) $P=(E/c,\mathbf {p} )=\hbar (\omega /c,\mathbf {k} )$ Schrodinger's equation $i\hbar {\frac {\partial }{\partial t}}\psi ={\hat {H}}\psi$ General uncertainty principle $\sigma (A)\sigma (B)={\frac {1}{2}}|\langle [{\hat {A}},{\hat {B}}]\rangle |$

Practice/recommendations on WP

Unfortunately I am very fussy on notation... It is important to get it right since maths is a language. Here are my recommendations/preferences for maths notation/fonts in compliance with WP (as far as I can tell) and sufficiently common within the physics/maths literature (obviously variations are enormous).

Maths notation
HTML, LaTeX, etc...
Use html and LaTeX together, not {{template:math}} Use html for simple inline symbols, not LaTeX. Use LaTeX for displayed formulae, with an indent (one colon : ), number them if needed using {{template:NumBlk}}. No spaces for indents, which leaves a horrible dotted line box. Use colour boxes using {{template:equation box 1}} for main equations (subject of whole article).
Vectors, matrices, tensors...
Matrices and tensors can be written in bold capital, sans serif, double underarrow/double underscore/whatever, the list could go on and on depending on the author's preference. I am not saying sans serif should become dominant in WP, and that all sources use sans serif, again it’s only an alternative font for editors to use in the odd cases when different fonts are used. Obviously we can't use sans serif all the way through an article (unless LaTeX is not used). Given that we should use the same notation styles in the literature, this should not be done anyway, so people can and should just use the defualt fonts in the LeTeX rendering. I would suggest that in Wikipedia:Manual of Style/Mathematics#Notational conventions we write something along these lines, if there is much request for usage of sans serif. Vectors: capital or lowercase, plus underline (perhaps for tuples) ${\underline {x}}=(x_{1},x_{2}\cdots ),\quad {\underline {Z}}=(Z_{1},Z_{2}\cdots )$, or arrow/bold (for "geometric/physical" vectors/vector fields associated with a direction): ${\vec {r}}=x{\hat {e}}_{x}+y{\hat {e}}_{y}+z{\hat {e}}_{z},\quad \mathbf {F} =F_{1}\mathbf {e} _{1}+F_{2}\mathbf {e} _{2}+F_{3}\mathbf {e} _{3}$, of course either case is usual and interchangeable. However sources also use lowercase sans serif for row/column vectors: ${\mathsf {q}}={\begin{pmatrix}q_{1}\\q_{2}\\\vdots \\q_{n}\\\end{pmatrix}}\quad {\mathsf {q}}^{\mathrm {T} }={\begin{pmatrix}q_{1}&q_{2}&\cdots &q_{n}\\\end{pmatrix}}$ so I don't know if people would use this in conjunction with sans serif matrices... Matrices/dyadics/2nd order tensors: capital and bold $\mathbf {A} ={\begin{pmatrix}A_{11}&A_{12}&\cdots &A_{1m}\\A_{21}&A_{22}&\cdots &A_{2m}\\\vdots &\vdots &\ddots &\vdots \\A_{n1}&A_{n2}&\cdots &A_{nm}\\\end{pmatrix}}$ or bold/non-bold sans serif ${\mathsf {A}}={\begin{pmatrix}A_{11}&A_{12}&\cdots &A_{1m}\\A_{21}&A_{22}&\cdots &A_{2m}\\\vdots &\vdots &\ddots &\vdots \\A_{n1}&A_{n2}&\cdots &A_{nm}\\\end{pmatrix}},\quad {\mathsf {B}}^{\mathrm {T} },{\boldsymbol {\mathsf {M}}}$ (presumably the former may be preferable). The exceptions to these are if the context simply uses italics as though they were scalars (see the Dirac matrices $\gamma ^{\mu }$ in the Dirac equation or Pauli matrices $\sigma _{i}$). Tensors in general: use bold sans serif, as in ${\boldsymbol {\mathsf {T}}}=T^{ij}\mathbf {e} _{i}\otimes \mathbf {e} _{j}$ rather than just bold or bold-italic $\mathbf {T} ,{\boldsymbol {T}}$, and not blackboard bold... as currently used in the Navier–Stokes equations: $\rho \left({\frac {\partial \mathbf {v} }{\partial t}}+\mathbf {v} \cdot \nabla \mathbf {v} \right)=-\nabla p+\nabla \cdot \mathbb {T} +\mathbf {f} ,$ which could be written: $\rho \left({\frac {\partial \mathbf {v} }{\partial t}}+\mathbf {v} \cdot \nabla \mathbf {v} \right)=-\nabla p+\nabla \cdot {\boldsymbol {\mathsf {T}}}+\mathbf {f} ,$ Standard sets: (real, complex numbers etc) use blackboard bold as usual: $\mathbb {R} ,\mathbb {C}$, rather than ordinary bold $\mathbf {R} ,\mathbf {C}$ as sometimes used, which would be reserved for vectors/matrices. In this way, ambiguity is prevented, since The lower case "l" (ell) for (say) a vector will not be in sans serif, but usual serif (and preferably curly) ${\boldsymbol {\ell }},\mathbf {l}$, or even ${\vec {\ell }},{\vec {l}},{\underline {\ell }},{\underline {l}}$. The identity operator/matrix written as $\mathbf {I} ,{\mathsf {I}}$ next to other letters should not be confused for a vertical bar $|$ such as $\mathbf {Ix} ,{\mathsf {I}}\mathbf {x}$, also $|\mathbf {Ix} |,|{\mathsf {I}}\mathbf {x} |$. For statements like: ${\mathsf {I}}\cdot \mathbf {v} =\mathbf {v} ,\quad {\boldsymbol {\mathsf {I}}}\cdot \mathbf {v} =\mathbf {v}$ in tensors in curvilinear coordinates, it should be clear that "${\mathsf {I}}$ is the identity map" is not a "misplaced bar" (or whatever): $|,\ \|$... Tensor equations (without resort to indices) can be written ${\boldsymbol {\mathsf {G}}}=8\pi {\boldsymbol {\mathsf {T}}},\quad \mathbf {L} ={\boldsymbol {\mathsf {I}}}\cdot {\boldsymbol {\omega }}$ rather than $\mathbf {G} =8\pi \mathbf {T} ,{\boldsymbol {G}}=8\pi {\boldsymbol {T}},\quad \mathbf {L} =\mathbf {I} \cdot {\boldsymbol {\omega }},{\boldsymbol {L}}={\boldsymbol {I}}\cdot {\boldsymbol {\omega }}$ where the first may be confused for a vector equation, the second is less obvious for which quantities are vectors or tensors for someone who doesn't know. (The equations should obviously be clarified in the context anyway, but the notation may appear inconsistent for some, and it would be more obvious and followable for the reader if bold serif was for vectors, bold sans serif for tenors). Anyway that's how I propose to use sans serif with everything else, if used at all... I will not use it myself, unless this becomes accepted (so to speak, even then only very occasionally).

Outside of WP

Wouldn't it be awesome if the Russian Cyrillic, Arabic and perhaps even the Japanese alphabets could be used in algebra, just like Greek? I do this in my own scrap calculations, but not in actual practice (except for Japanese) ... =(

See what I mean! The Japanese script says: "all space". These equations are just an illustration, not representing any physical phenomena. Fonts used: Vera Humana 95, Euclid symbol, Times new roman, Symbol (Times new roman), Meiryo, Arabic typesetting (I drew myself the integral signs and braket and fraction lines).

Contributions

The 2nd list will usually be out of date – it’s only for my own convenience. In addition, numreous talk pages have been archived.

Template contributions
Edited
Significantly-Moderatley	Moderatley-Slightly
{{Equation box 1}} Merged {{Quantum optics operators}} into {{Physics operator}} {{langle}} {{rangle}}	None (yet)
Created
\Oiint + \Oiiint {{oiint}} {{oiiint}} {{intorient}} Acknowledgments Nageh for simplifying the template wiki markup, fixing alignment, fixing subscript for region, image formatting, Edokter for converting JPEG to PNG and making the backgrounds transparent, formatting the images and honing their quality, JohnBlackburne for creating, sorting and updating documentataion, fixing subscript for region, I originally created them but failed to do the above... =( these users deserve the credit for continuous improvement of the solution =) Main links Help talk:Displaying a formula#NON-IMPLEMENTED INTEGRALS \oiint + \oiiint Wikipedia talk:WikiProject Mathematics#Non-implemented integral signs Preview ${\frac {1}{\sqrt {2\pi }}}\oint _{\Omega }{\frac {\partial F}{\partial s}}{\rm {d}}\Sigma$ ${\frac {1}{\sqrt {2\pi }}}$ ${\frac {1}{\sqrt {2\pi }}}$ $\scriptstyle \Omega$ ${\frac {\partial F}{\partial s}}{\rm {d}}\Sigma$ ${\frac {1}{\sqrt {2\pi }}}$ ${\frac {1}{\sqrt {2\pi }}}$ $\scriptstyle \Omega$ ${\frac {\partial F}{\partial s}}{\rm {d}}\Sigma$ Whats the differance!? Hintedly, one is actually LaTeX rendered, the other two use templates. ${\frac {1}{\sqrt {2\pi }}}$ ${\scriptstyle \Omega }$ ${\frac {\partial F}{\partial s}}{\rm {d}}\Sigma$ ${\scriptstyle \Omega }$ $(E+H\wedge T){\rm {d}}^{9}\Sigma$ Physics equations {{Physics equations navbox}} Sub-templates {{Physics equations}} {{Physics equations (eponyms)}} Physics operators {{Physics operator}} Differential equations {{Differential equations}} Tensors {{Tensors}}

Articles to edit/create
To edit
Outline of physics Four-vector (again...) Sort out all the equation articles (see below).....
To potentially merge (?)
Leak contents of List of elementary physics formulae Defining equation (physics)? into Table of thermodynamic equations List of elementary physics formulae List of relativistic equations Maths of EM field (re-direct list of EM equations to there)
To potentially create (?)
Create new article/s List of photonics equations List of quantum mechanics equations and pull in: Relativistic wave equations List of elementary physics formulae If User:F=q(E+v^B)/Mathematical summary of physics is moved to mainspace, replace List of elementary physics formulae, then add to this article the excess mathematical detail from laws of science?

References

Here are the many books on the shelf I use for referencing [yes - for my age (20) its probably a stupid number].

Mathematics referances
General scope
Mathematical Handbook of Formulas and Tables (3rd edition), S. Lipschutz, M.R. Spiegel, J. Liu, Schuam's Outline Series, 2009, ISBN 978-0-07-154855-7. Mathematical methods for physics and engineering, K.F. Riley, M.P. Hobson, S.J. Bence, Cambridge University Press, 2010, ISBN 978-0-521-86153-3 Mathematics for Chemists, D.M. Hirst, THE MACMILLAN PRESS, 1976, (No ISBN) SBN: 333-18172-7 How To Prove It – A Structured Approach (2nd Edition) D.J. Velleman, Cambridge University Press, 2009, ISBN 978-0-521-86124-3
Specific scope
Calclus/Analysis Further Elementary Analysis, R.I. Porter, G Bell & Sons, 1978, ISBN 0-7135-1594-5 Calculus (5th edition), F. Ayres, E. Mendelson, Schuam's Outline Series, 2009, ISBN 978-0-07-150861-2. Advanced Calculus (3rd edition), R. Wrede, M.R. Spiegel, Schuam's Outline Series, 2010, ISBN 978-0-07-162366-7. Complex Variables, M.R. Speigel, S. Lipschutz, J.J. Schiller, D. Spellman, Schaum's Outlines Series, McGraw Hill (USA), 2009, ISBN 978-0-07-161569-3 Complex Variables: Harmonic and Analytic Functions, F.J. Flanigan, Dover Publications (Prentice-Hall, UK and USA), 1983, ISBN 978-0-07-161569-3 Complex Functions – An Algebraic and Geometric Viewpoint, G.A. Jones, D. Singerman, Cambridge University Press, 1987, ISBN 0-521-31366-X The Fractional Calculus: Theory and Applications to Differntiation and Integration to Arbitary Order, K.B. Oldham, J. Spanier, Dover Publications (Prentice-Hall, UK and USA), 2006, ISBN 978-0-486-45001-8 Theory of Functions - Part 1: Elements of the General Theory of Analytic Functions, K. Knopp, Dover Publications (Prentice-Hall, UK and USA), 1945, ISBN ? Algebra/Geometry Linear Algebra (4th Edition), S. Lipcshutz, M. Lipson, Schaum’s Outlines, McGraw Hill (USA), 2009, ISBN 978-0-07-154352-1 Applied Abstract Algebra, K.H. Kim, F.W. Roush, Ellis Horwood, John Wiley & Sons, 1983, (student) 0-85312-612-7 (library) ISBN 0-85312-563-5 Vector Analysis (2nd Edition), M.R. Spiegel, S. Lipcshutz, D. Spellman, Schaum’s Outlines, McGraw Hill (USA), 2009, ISBN 978-0-07-161545-7 An introduction to Tensor Analysis: For Engineers and Applied Scientists, J.R. Tyldesley, Longman, 1975, ISBN 0-582-44355-5 Tensor Calculus, D.C. Kay, Schaum’s Outlines, McGraw Hill (USA), 1988, ISBN 0-07-033484-6 Discrete Mathematics (3rd Edition), S. Lipcshutz, M. Lipson, Schaum’s Outlines, McGraw Hill (USA), 2007, ISBN 978-0-07-161586-0 Differential Geometry, E. Kreyszig, Dover Publications (Prentice-Hall, UK and USA), 1991, ISBN 978-0-486-66721-8 Differential equations Elementary Differential Equations and Boundary Value Problems (4th Edition), W.E. Boyce, R.C. Diprima, Wiley International, John Wiley & Sons, 1986, ISBN 0-471-83824-1 Non-Linear Ordinary Differential Equations: Introduction for Scientists and Engineers (4th Edition), D.W. Jordan, P. Smith, Oxford University Press, 2007, ISBN 978-0-19-902825-8 Solution Techniques for Elementary Partial Differential Equations (2nd Edition), C. Constanda, CRC Press (Taylor and Francis Group, USA), 2010, ISBN 978-1-4398-1139-9 Partial Differential Equations (3rd Edition), P. DuChateau, D.W. Zachmann, Schaum’s Outlines, McGraw Hill (USA), 2011, ISBN 978-0-07-175618-1 Partial Differential Equations (2nd Edition), F. John, Springer-Verlag, Springer-Verlag, 1975, 0-387-90111-6, ISBN 3-540-90111-6 Series/Transforms Fourier Series, G.P. Tolstov, Dover Publications (Prentice-Hall, UK and USA), 1976, ISBN 0-486-63317-9 Fourier Series and Orthogonal Functions, H.F. Davis, Dover Publications (Prentice-Hall, UK and USA), 1989, ISBN 0-486-65973-9 Fourier Series, I. A. Sneddon Library of Mathematics Dover Publications (Prentice-Hall, UK and USA), 1969, ISBN 0-7100-4351-1 Fourier Series and Boundary Value Problems, W.E. Williams, Problem Solvers, George Allen & Unwin, 1973, ISBN 0-04-512023-4 Fourier Transforms, I. A. Sneddon, Dover Publications (Prentice-Hall, UK and USA), 1995, ISBN 0-486-68522-5 Laplace Transforms, J. Williams, Problem Solvers, George Allen & Unwin, 1973, ISBN 0-04-512021-8 Probability/Statistics Probability and Statistics, M.R. Spiegel, J. Schiller, R.A. Srinivasan, Schaum’s Outlines, McGraw Hill (USA), 2009, ISBN 978-0-07-154425-2 Statistics, M.R. Spiegel, L.J. Stephens, Schaum’s Outlines, McGraw Hill (USA), 2008, ISBN 978-0-07-148584-5 Probability, Random Variables, and Random Processes, H. Hsu, Schaum’s Outlines, McGraw Hill (USA), 2011, ISBN 978-0-07-163289-8

Physics references
General scope
Best all-rounders 3000 Solved Problems in Physics, Schaum Series, A. Halpern, Mc Graw Hill, 1988, ISBN 978-0-07-025734-4 Essential Principles of Physics, P.M. Whelan, M.J. Hodgeson, 2nd Edition, 1978, John Murray, ISBN 0 7195 3382 1 The Cambridge Handbook of Physics Formulas, G. Woan, Cambridge University Press, 2010, ISBN 978-0-521-57507-2. Physics for Scientists and Engineers - with Modern Physics (6th Edition), P. A. Tipler, G. Mosca, Freeman, 2008, ISBN 0 7167 8964 7 Encyclopaedia of Physics (2nd Edition), R.G. Lerner, G.L. Trigg, VHC publishers, 1991, ISBN (Verlagsgesellschaft) 3-527-26954-1, ISBN (VHC Inc.) 0-89573-752-3 McGraw Hill Encyclopaedia of Physics (2nd Edition), C.B. Parker, 1994, ISBN 0-07-051400-3 The Geometry of Physics (3rd edition), T. Frankel, Cambridge University Press, 2012, ISBN 978-1107-602601 Physics with Modern Applications, L.H. Greenberg, Holt-Saunders International W.B. Saunders and Co, 1978, ISBN 0-7216-4247-0 Principles of Physics, J.B. Marion, W.F. Hornyak, Holt-Saunders International Saunders College, 1984, ISBN 4-8337-0195-2 Notable authors Feynman Lectures on Physics: Volume 1, R.P. Feynman, R.B. Leighton, M. Sands, Addison-Wesley, 1963, ISBN 0-201-02116-1 Feynman Lectures on Physics: Volume 2, R.P. Feynman, R.B. Leighton, M. Sands, Addison-Wesley, 1964, ISBN 0-201-02117-X Feynman Lectures on Physics: Volume 3, R.P. Feynman, R.B. Leighton, M. Sands, Addison-Wesley, 1965, ISBN 0-201-02118-8 The Road to Reality, Roger Penrose, Vintage books, 2007, ISBN 0-679-77631-1 Others Concepts of Modern Physics (4th Edition), A. Beiser, Physics, McGraw-Hill (International), 1987, ISBN 0-07-100144-1 University Physics – With Modern Physics (12th Edition), H.D. Young, R.A. Freedman (Orginal edition), Addison-Wesley (Pearson International), 1st Edition: 1949, 12th Edition: 2008, ISBN (10-) 0-321-50130-6, ISBN (13-) 978-0-321-50130-1 AS and A Level Physics Through Diagrams, S. Pople, Oxford Revision Guides (Through Diagrams), Oxford University Press, 2008, ISBN 0-19-915078-8 A-Level Physics (really pre-university level) (4th Edition), R. Muncaster, Nelson Thornes, 1993, ISBN 9-780748-715848 Understanding Physics (2nd Edition), M. Mansfield, C. O’Sullivan, John Wiley & Sons, 2011, ISBN 978-0-47-0746370
Specific scope
Mechanics Dynamics and Relativity, J.R. Forshaw, A.G. Smith, Wiley, 2009, ISBN 978 0 470 01460 8 An Introduction to Mechanics, D. Kleppner, R.J. Kolenkow, Cambridge University Press, 2010, ISBN 978-0-521-19821-9 Analytical Mechanics, L.N. Hand, J.D. Finch, Cambridge University Press, 2008, ISBN 978 0 521 57572 0 Mechanics, Vibrations and Waves, T.B. Arkill, C.J. Millar, John Murray, 1974, ISBN 07195-28828 The Physics of Vibrations and Waves (3rd edition), H.J. Pain, John Wiley & Sons, 1983, ISBN 0 471 90182 2 Classical Mechanics, T.W.B. Kibble, European Physics Series, McGraw-Hill (UK), 1973, ISBN 07-084018-0 Transport mechanics Fluid Mechanics (Schaum’s Series), M. Potter, D.C. Wiggert, Schaum’s Outlines, McGraw-Hill (USA), 2008, ISBN 978-0-07-148781-8 Hydrodynamics (6th Edition), H. Lamb, Cambridge University Press, Dover Publications, Original 1st Edition: 1879 Original 6th edn: 1932, Digital 6th edn: 2006, ISBN (10-) 0-521-45868-4 ISBN (13-) 978-0-521-45868-9 Transport Phenomena, W. J. Beek, K.M.K. Muttzall, John Wiley & Sons, 1977, ISBN 0-471-06174-3 Vectors, Tensors, and the basic Equations of Fluid Mechanics, R. Aris, Dover Publications, 1989, ISBN(10) 0-486-66110-5 Thermodynamics Thermodynamics, From Concepts to Applications (2nd Edition), A. Shavit, C. Gutfinger, CRC Press (Taylor and Francis Group, USA), 2009, ISBN (13-) 978-1-4200-7368-3 Chemical Thermodynamics, D.J.G. Ives, University Chemistry, Macdonald Technical and Scientific, 1971, ISBN 0356-03736-3 Elements of Statistical Thermodynamics (2nd Edition), L.K. Nash, Principles of Chemistry, Addison-Wesley, 1974, ISBN 0-201-05229-6 Statistical Physics (2nd Edition), F. Mandl, Manchester Physics, John Wiley & Sons, 2008, ISBN 9-780471-915331 Chaos/Fractals Chaos: An Introduction to Dynamical Systems, K.T. Alligood, T.D. Sauer, J.A. Yorke, Textbooks in mathematical sciences ,Springer, 1996, ISBN 978-0-38794-677-1 Fractals Everywhere, M.F. Barnsley, Academic Press Inc., 1988, ISBN 0-12-079062-9 Electromagnetism Electricity and Modern Physics (2nd Edition), G.A.G. Bennet, Edward Arnold (UK), 1974, ISBN 0-7131-2459-8 Electromagnetism (2nd Edition), I.S. Grant, W.R. Phillips, Manchester Physics, John Wiley & Sons, 2008, ISBN 9-780471-927129 Introduction to Electrodynamics (3rd Edition), D.J. Griffiths, Pearson Education, Dorling Kindersley, 2007, ISBN 81-7758-293-3 Photonics Solid State Physics (2nd Edition), J.R. Hook, H.E. Hall, Manchester Physics Series, John Wiley & Sons, 2010, ISBN 978 0 471 92804 1 Light and Matter: Electromagnetism, Optics, Spectroscopy and Lasers, Y.B. Band, John Wiley & Sons, 2010, ISBN 978-0471-89931-0 The Light Fantastic – Introduction to Classic and Quantum Optics, I.R. Kenyon, Oxford University Press, 2008, ISBN 9-780198-566465 Chemistry Physical chemistry, P.W. Atkins, Oxford University Press, 1978, ISBN 0 19 855148 7 Quanta: A handbook of concepts, P.W. Atkins, Oxford University Press, 1974, ISBN 0-19-855493-1 Molecular Quantum Mechanics Parts I and II: An Introduction to QUANTUM CHEMISRTY (Volume 1), P.W. Atkins, Oxford University Press, 1977, ISBN 0-19-855129-0 Molecular Quantum Mechanics Part III: An Introduction to QUANTUM CHEMISRTY (Volume 2), P.W. Atkins, Oxford University Press, 1977 Chemistry, Matter, and the Universe, R.E. Dickerson, I. Geis, W.A. Benjamin Inc. (USA), 1976, ISBN 0-19-855148-7 Introduction Organic Chemistry, A. Streitwieser, C.H. Heathcock, Collier Macmillan International, MACMILLAN, 1976, ISBN 0-02-418010-6 Inorganic Chemistry, K.F. Purcell, J.C. Kotz Saunders’ Golden Sunburst Series, W.B. Saunders and Co, 1977, ISBN 0-7216-7407-0 Modern Inorganic Chemistry (2nd Edition), K.M. Mackay, R.A. Mackay, International Textbook Company, 1976, ISBN 0-7002-0268-4 Nuclear physics Radiation Detection and Measurement (4th Edition), G.F. Knoll, John Wiley & Sons, 2010, ISBN 978-0-470-13148-0 Introductory Nuclear Physics, K.S. Krane, 1988, John Wiley & Sons Inc, ISBN 978-0-471-80553-3 Quantum mechanics/Field theory Quantum Mechanics Demystified, D. McMahon, Mc Graw Hill (USA), 2006, ISBN(10-) 0-07-145546 9 Quantum mechanics, E. Zaarur, Y. Peleg, R. Pnini, Schaum’s Easy Oulines Crash Course, Mc Graw Hill (USA), 2006, ISBN (10-)007-145533-7 ISBN (13-)978-007-145533-6 Elementary Quantum Mechanics, N.F. Mott, Wykeham Science, Wykeham Press (Taylor & Francis Group), 1972, ISBN 0-85109-270-5 Stationary States, A. Holden, College Physics Monographs (USA), Oxford University Press, 1971, ISBN 0-19-851121-3 Orbitals and Symmetry, D.S. 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