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# PhysicalQuantity
Consistent, fully automated, intuitive handling of physical units
Can't remember how to convert feet to meters?
Wish there was a way around the dreaded radians-versus-degrees problem?
Ever stared yourself blind on a bug that was due to inconsistent units?
Look no further. This set of tools will resolve all of those problems,
once and for all.
Preparations:
- put the PhysicalQuantity and PhysicalVectorQuantity directories on the
MATLAB search path
Example session:
>> L = Length(4, 'm')
L =
4 meters
>> R = Length(2, 'ft')
R =
2 feet
>> A = Area(L*R, 'm^2')
A =
2.438400000000000e+00 square meters
Wait...really? That can't be right. Let's see, 1 ft = 0.3048 meter, so
2 ft * 4 m = 2*0.3048 * 4 = 2.4384 ... square ... meters. Wow!
What if I try to break it?
>> A = Area(L*L*R, 'm^2')
Error using Area (line 13)
Can't create 'Area' (dimensions [L]²) from a quantity with
dimensions [L]³.
>> A = Area(L*R, 'm^3')
Error using Area (line 13)
Dimensions implied by the given string ([L]³) are incompatible with
those of an Area ([L]²).
>> tan( Area(L*R, 'm^2') )
Can't compute the tangent() of an Area.
OK, well, that ... could actually be very useful! How's it handle angles?
>> theta = Angle(-1.2, 'deg')
theta =
-1.200000000000000e+00 degrees
>> phi = Angle(0.5, 'rad')
phi =
500 milliradians
>> cos(theta)
ans =
9.997806834748455e-01 % <- yup, same as cosd(-1.2)
# Overview
In physics, a quantity's *unit* is intricately connected to the quantity
itself. Typically, quantities with different units cannot be used in the
same operation, without some sort of conversion between them - "you can't
add apples to oranges".
This is not unlike data types in most programming languages. What do you
expect to get when you divide two integers? Add a boolean to a character?
You can't just do that without some sort of conversion.
Therefore, it makes sense to create a data type that takes physical
units into consideration for all operations. Preferably, this data type
is also super-easy to use, and produces intelligible error messages when
it's used in a physically meaningless way.
And that is exactly what this tool set aims to provide.
# How to use
PysicalQuantities are constructed from scratch like this:
Q = <quantityname>(<value>, <units>)
Take a look in the PhysicalQuantity directory for an overview of currently
supported <quantities>. The <value> can be any numeric value (including
sparse, complex, etc.). The <units> should be a string specifying any of
the supported long/short unit names (see below), possibly combined by the
following operations:
'*': multiply
'/': divide
'^': exponentiate
Example:
F = Force(300, 'Newton')
r = Density(2, 'kg/m^3')
To get a list of available units:
>> L = Length();
>> L.listUnits()
Length supports the following units of measurement:
- Chinese mile (li)
- Parsec (pc)
- astronomical unit (AU)
- foot (ft)
- furlong (fur)
- inch (in)
- lightyear (ly)
- meter (m)
- mile (mi)
- nautical mile (n.mi)
- smoot (smt)
- statute mile (st.mi)
- yard (yd)
- Ångström (Å)
Conversions between compatible units are seamless:
>> L = Length(20, 'yards');
>> L('meters')
ans =
1.828800000000000e+01 meters
>> P = Length(3, 'inch');
>> Q = Length(18, 'foot');
>> Length( L*P/Q, 'meter' )
ans =
2.54e+02 millimeters
Operations work as expected:
>> L = Length(1, 'inch');
>> t = Duration(32, 'seconds');
>> M = Mass(18, 'lb');
>> F = Force( M*L/t/t, 'Newton' )
ans =
2.025219058242187e+02 milliNewtons
If you find this work useful, please consider [a donation](https://www.paypal.com/cgi-bin/webscr?cmd=_s-xclick&hosted_button_id=4M7RMVNMKAXXQ&source=url).
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