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We study absorbing state phase transition in one dimension in presence of aconserved continuous local field (CCLF) called energy. A pair of sites on alattice is said to be active if one or both sites posses more energy than apre-defined threshold. The active pair of sites are allowed to redistributetheir energy following a stochastic rule. We show that, the CCLF model undergoa continuous absorbing state transition when energy per site is decreased belowa critical value. The critical exponents are found to be different from thoseof DP.

Absorbing State Phase Transition in presence of Conserved Continuous Local Field