LabLynx Wiki
The Legendre differential equation is the second order ordinary differential equation (ODE) which can be written as:
which when rearranged to:
- is called Legendre differential equation of order , where the quantity is a constant.
![{\displaystyle {d \over dx}[(1-x^{2}){dy \over dx}]+l(l+1)y=0\,}](https://wikimedia.org/api/rest_v1/media/math/render/svg/0a8e76d6efc608a326291373338b2924e0fec336)
where is the Legendre operator:
![{\displaystyle L={d \over dx}[(1-x^{2}){d \over dx}]+l(l+1)\,}](https://wikimedia.org/api/rest_v1/media/math/render/svg/d34364604dcad9d6c0c11cfa5f1f279fd5990cdb)
In principle, can be any number, but it is usually an integer.
LIMSpec Wiki
The Legendre differential equation is the second order ordinary differential equation (ODE) which can be written as:
which when rearranged to:
- is called Legendre differential equation of order , where the quantity is a constant.
where is the Legendre operator:
In principle, can be any number, but it is usually an integer.
Bioinformatics Wiki
The Legendre differential equation is the second order ordinary differential equation (ODE) which can be written as:
which when rearranged to:
- is called Legendre differential equation of order , where the quantity is a constant.
where is the Legendre operator:
In principle, can be any number, but it is usually an integer.
IHE Wiki
The Legendre differential equation is the second order ordinary differential equation (ODE) which can be written as:
which when rearranged to:
- is called Legendre differential equation of order , where the quantity is a constant.
where is the Legendre operator:
In principle, can be any number, but it is usually an integer.
HL7 Wiki
The Legendre differential equation is the second order ordinary differential equation (ODE) which can be written as:
which when rearranged to:
- is called Legendre differential equation of order , where the quantity is a constant.
where is the Legendre operator:
In principle, can be any number, but it is usually an integer.
Clinfowiki
The Legendre differential equation is the second order ordinary differential equation (ODE) which can be written as:
which when rearranged to:
- is called Legendre differential equation of order , where the quantity is a constant.
where is the Legendre operator:
In principle, can be any number, but it is usually an integer.
OpenWetWare
The Legendre differential equation is the second order ordinary differential equation (ODE) which can be written as:
which when rearranged to:
- is called Legendre differential equation of order , where the quantity is a constant.
where is the Legendre operator:
In principle, can be any number, but it is usually an integer.
Statistical Genetics Wiki
The Legendre differential equation is the second order ordinary differential equation (ODE) which can be written as:
which when rearranged to:
- is called Legendre differential equation of order , where the quantity is a constant.
where is the Legendre operator:
In principle, can be any number, but it is usually an integer.
Cloud-Standards.org
The Legendre differential equation is the second order ordinary differential equation (ODE) which can be written as:
which when rearranged to:
- is called Legendre differential equation of order , where the quantity is a constant.
where is the Legendre operator:
In principle, can be any number, but it is usually an integer.
WikiBooks
The Legendre differential equation is the second order ordinary differential equation (ODE) which can be written as:
which when rearranged to:
- is called Legendre differential equation of order , where the quantity is a constant.
where is the Legendre operator:
In principle, can be any number, but it is usually an integer.
LIMSwiki
The Legendre differential equation is the second order ordinary differential equation (ODE) which can be written as:
which when rearranged to:
- is called Legendre differential equation of order , where the quantity is a constant.
where is the Legendre operator:
In principle, can be any number, but it is usually an integer.
Wikiversity
The Legendre differential equation is the second order ordinary differential equation (ODE) which can be written as:
which when rearranged to:
- is called Legendre differential equation of order , where the quantity is a constant.
where is the Legendre operator:
In principle, can be any number, but it is usually an integer.
Wikipedia
The Legendre differential equation is the second order ordinary differential equation (ODE) which can be written as:
which when rearranged to:
- is called Legendre differential equation of order , where the quantity is a constant.
where is the Legendre operator:
In principle, can be any number, but it is usually an integer.
