Thank you dear,I got that in case of working with metric there is no
difference between covariant and contravarient tensor but if we are not
dealing with metric then ?

On Fri, Dec 19, 2014 at 1:36 PM, Francesco Bonazzi <[email protected]>
wrote:

>
> On Friday, December 19, 2014 7:20:58 AM UTC+1, Alok Gahlot wrote:
>
>> Dear member of the groups , i have a problem i basics ., my question is
>> what is the difference in contravariant and covariant tensor
>>
>
> http://en.wikipedia.org/wiki/Covariance_and_contravariance_of_vectors
>
> For questions about math itself I would suggest you to use mathoverflow.
>
>  and how can we decide to choose  tensor in any problem? what is the rule
>> by which we know that we use covariant or contravariant or mixed tensor  ?
>>
>
>  If you have a metric, covariant and contravariant representations are
> equivalent (you can raise/lower the index by using the metric), so it
> doesn't really matter. Anyways, it depends on what you are working with.
>
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-- 
With regards,
Dr. Alok Gahlot
Department Of Mathematics
+91 9897514806

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