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Consider a hamiltonian of a simple classical pendulum
$$H=p^2+\omega q^2$$$$H=p^2+\omega q^2.$$
How can quantities such as $<p^2>$$\langle p^2 \rangle$ or $<q^2>$$\langle q^2\rangle$ can be calculated using the microcanonical measure?
$$H=p^2+\omega q^2$$
How can quantities such as $<p^2>$ or $<q^2>$ can be calculated using the microcanonical measure?
$$H=p^2+\omega q^2.$$
How can quantities such as $\langle p^2 \rangle$ or $\langle q^2\rangle$ can be calculated using the microcanonical measure?
$$H=p^2+wq^2$$$$H=p^2+\omega q^2$$
$$H=p^2+wq^2$$
