Most multi-fidelity methods use continuous fidelity parameters (e.g., a value in [0,1]). The discrete but non-consecutive choice (F1, F3, F5) introduces nonlinearity and prevents over-smooth transitions, which can be beneficial in chaotic or highly dynamic environments.
The explicit link is often missing in literature – most papers assume the user decides fidelity. L2H automates that decision using EF as the sole driver. l2hforadaptivity ef f1 f3 f5 link
# Feature: L2 Handover Adaptivity using EF on F1/F3/F5 class L2HandoverAdaptivity: def __init__(self, w1=0.2, w2=0.5, w3=0.3): self.weights = 'f1': w1, 'f3': w2, 'f5': w3def collect_ef(self, link_id): # returns ef value (0..100) from F1/F3/F5 pass def compute_adaptivity_score(self): ef_f1 = self.collect_ef('f1') ef_f3 = self.collect_ef('f3') ef_f5 = self.collect_ef('f5') score = (self.weights['f1'] * ef_f1 + self.weights['f3'] * ef_f3 + self.weights['f5'] * ef_f5) return score def adaptive_hom_ttt(self, score): if score > 75: return (3.0, 320) # HOM(dB), TTT(ms) – conservative elif score > 40: return (1.5, 160) # normal else: return (0.5, 40) # aggressive handover def should_handover(self): score = self.compute_adaptivity_score() hom, ttt = self.adaptive_hom_ttt(score) # ... evaluate neighbor cell measurements with adaptive HOM/TTT return decision
In adaptive systems, Error Feedback (EF) is the difference between desired and actual output, used to adjust parameters (e.g., in PID, adaptive control, or online learning). In evolutionary computation, EF could stand for Evolution Factor – a metric controlling mutation rates. # Feature: L2 Handover Adaptivity using EF on
Role in L2H: EF acts as the primary driver. High EF triggers higher-fidelity evaluation (F5), while low EF allows low-fidelity approximation (F1). In adaptive systems, Error Feedback (EF) is the
Given the lack of context, let's assume this report is about performance metrics or factors in a system or study: